Generation Analysis: P0000_G00

Prompt

More generally, cryptography is about constructing and analyzing protocols that prevent third parties or the public from reading private messages;

P0000_G00

Tokens: 100, Avg Perplexity: 2.831
in this sense, cryptography is about protecting privacy. However, cryptography can also be used to protect the integrity of messages, and to provide confidentiality. Cryptography is used to protect privacy in many contexts. For example, it is used to protect the privacy of communications over the Internet, to encrypt and decrypt messages, to encrypt and authenticate documents, and to encrypt and authenticate electronic transactions. Cryptography is also used to provide confidentiality. For example, cryptography is
Perplexity Range
1.00 20.78

Generation Analysis: P0000_G01

Prompt

More generally, cryptography is about constructing and analyzing protocols that prevent third parties or the public from reading private messages;

P0000_G01

Tokens: 100, Avg Perplexity: 3.326
it is about protecting privacy and confidentiality. In cryptography, the goal is to make it hard for an attacker to break a code. This means that an attacker cannot easily read a message without the code. In a public-key cryptosystem, the attacker cannot decrypt the message without the public key. In a symmetric-key cryptosystem, the attacker cannot read the message without both the key and the ciphertext. In this article, we will be focusing on public
Low Perplexity Regions (3 found):
P0000_G01_R01: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 94, Standalone: 32944.454, Ratio: 0.000
Text: key cryptosystem, the
P0000_G01_R02: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 44.527, Ratio: 0.022
Text: cryptosystem, the attacker
P0000_G01_R03: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 3925.845, Ratio: 0.000
Text: osystem, the attacker cannot
Perplexity Range
1.00 15.35

Generation Analysis: P0000_G02

Prompt

More generally, cryptography is about constructing and analyzing protocols that prevent third parties or the public from reading private messages;

P0000_G02

Tokens: 100, Avg Perplexity: 3.332
this is a very different application than the one used in this case. A: In the case of the RSA algorithm, the encryption key is the modulus $n$ and the decryption key is the product $n \cdot e$, where $e$ is the public exponent. If the attacker can get the modulus $n$ then he can decrypt any ciphertext encrypted with that modulus. However, in the case of the Diffie-Hellman algorithm, the
Low Perplexity Regions (1 found):
P0000_G02_R01: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1712, Standalone: 28.350, Ratio: 0.035
Text: where $e$ is the
Perplexity Range
1.00 23.20

Generation Analysis: P0000_G03

Prompt

More generally, cryptography is about constructing and analyzing protocols that prevent third parties or the public from reading private messages;

P0000_G03

Tokens: 100, Avg Perplexity: 2.588
in the case of public key cryptography, it is about constructing and analyzing protocols that prevent third parties or the public from reading public keys. Cryptography is a large and complex field. This article provides a basic introduction to the field, and is not intended to be comprehensive. See the references at the end of the article for more information. History The history of cryptography is intimately linked to the history of cryptanalysis. The earliest cryptograms were written on
Low Perplexity Regions (5 found):
P0000_G03_R01: Indices 10-16, Avg: 1.015, Range: 1.000-1.090, Infinigram: 0, Standalone: 3005.968, Ratio: 0.000
Text: is about constructing and analyzing protocols
⚠️ Found in prompt
P0000_G03_R02: Indices 11-17, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9399.946, Ratio: 0.000
Text: about constructing and analyzing protocols that
⚠️ Found in prompt
P0000_G03_R03: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1697.552, Ratio: 0.001
Text: constructing and analyzing protocols that prevent
⚠️ Found in prompt
P0000_G03_R04: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 11517.195, Ratio: 0.000
Text: and analyzing protocols that prevent third
⚠️ Found in prompt
P0000_G03_R05: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2050.364, Ratio: 0.000
Text: analyzing protocols that prevent third parties
⚠️ Found in prompt
Perplexity Range
1.00 13.97

Generation Analysis: P0000_G04

Prompt

More generally, cryptography is about constructing and analyzing protocols that prevent third parties or the public from reading private messages;

P0000_G04

Tokens: 100, Avg Perplexity: 2.370
it is about keeping secrets. In this book, we have used the term _cryptography_ to refer to the practice of using cryptography to protect information. We have used the term _cryptanalysis_ to refer to the practice of analyzing a cryptosystem to determine how well it works. We have used the term _cryptography_ to refer to the practice of using cryptography to protect information. We have used the term _cryptography_ to refer to the practice of using crypt
Low Perplexity Regions (8 found):
P0000_G04_R01: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 946.384, Ratio: 0.001
Text: _ to refer to the practice
P0000_G04_R02: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 475.953, Ratio: 0.002
Text: to refer to the practice of
P0000_G04_R03: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 75.880, Ratio: 0.013
Text: We have used the term _
P0000_G04_R04: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 707.554, Ratio: 0.001
Text: have used the term _crypt
P0000_G04_R05: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 946.384, Ratio: 0.001
Text: _ to refer to the practice
P0000_G04_R06: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 475.953, Ratio: 0.002
Text: to refer to the practice of
P0000_G04_R07: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 468.746, Ratio: 0.002
Text: refer to the practice of using
P0000_G04_R08: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1968.741, Ratio: 0.001
Text: to the practice of using crypt
Perplexity Range
1.00 21.02

Generation Analysis: P0001_G00

Prompt

Symmetric-key algorithms are algorithms for cryptography that use the same cryptographic keys for both encryption of plaintext and decryption of ciphertext

P0001_G00

Tokens: 100, Avg Perplexity: 2.577
. The encryption and decryption keys are mathematically related so that, given the key, it is computationally infeasible to determine the plaintext from the ciphertext. Symmetric-key algorithms are often referred to as block ciphers. Symmetric-key algorithms are used in a variety of applications, including digital signatures and authentication. A common type of symmetric-key algorithm is the block cipher, which uses a block of plaintext and a block of ciphertext to encrypt the plain
Low Perplexity Regions (1 found):
P0001_G00_R01: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7722.443, Ratio: 0.000
Text: of symmetric-key algorithm is
Perplexity Range
1.00 18.32

Generation Analysis: P0001_G01

Prompt

Symmetric-key algorithms are algorithms for cryptography that use the same cryptographic keys for both encryption of plaintext and decryption of ciphertext

P0001_G01

Tokens: 100, Avg Perplexity: 2.184
. Symmetric-key algorithms are generally faster than asymmetric-key algorithms. Symmetric-key algorithms are often used in conjunction with asymmetric-key algorithms to provide stronger security. For example, the Advanced Encryption Standard (AES) is a symmetric-key algorithm used in conjunction with an asymmetric-key algorithm such as the Data Encryption Standard (DES) to provide stronger security. A symmetric-key algorithm is also called a secret-key algorithm. History The
Low Perplexity Regions (1 found):
P0001_G01_R01: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 15, Standalone: 36.079, Ratio: 0.028
Text: Encryption Standard (AES)
Perplexity Range
1.00 21.08

Generation Analysis: P0001_G02

Prompt

Symmetric-key algorithms are algorithms for cryptography that use the same cryptographic keys for both encryption of plaintext and decryption of ciphertext

P0001_G02

Tokens: 100, Avg Perplexity: 2.410
. The keys are symmetric because they are the same for encryption and decryption. Symmetric-key algorithms are often used in situations where the same key is used to encrypt and decrypt messages. The algorithms are also called secret-key algorithms, because the keys are kept secret. Symmetric-key algorithms are also sometimes called stream ciphers, because the messages are processed as streams of bits. The simplest symmetric-key algorithm is the one-time pad, which uses a
Perplexity Range
1.00 29.51

Generation Analysis: P0001_G03

Prompt

Symmetric-key algorithms are algorithms for cryptography that use the same cryptographic keys for both encryption of plaintext and decryption of ciphertext

P0001_G03

Tokens: 100, Avg Perplexity: 2.464
. The term "symmetric key" was coined by the American mathematician Whitfield Diffie and American cryptographer Martin Hellman in 1976, although the term "symmetric key" was used earlier in the context of public-key cryptography. Symmetric key algorithms can be used to encrypt and decrypt data. Symmetric key algorithms are also referred to as secret-key algorithms. Symmetric key algorithms are used to encrypt and decrypt data in both public-key and private-
Perplexity Range
1.00 21.04

Generation Analysis: P0001_G04

Prompt

Symmetric-key algorithms are algorithms for cryptography that use the same cryptographic keys for both encryption of plaintext and decryption of ciphertext

P0001_G04

Tokens: 100, Avg Perplexity: 2.220
. Symmetric-key algorithms are often used in symmetric-key systems, which are also called secret-key systems, since the key is kept secret. Symmetric-key algorithms are often used in conjunction with public-key cryptography, in which a public key is used for encryption and a private key is used for decryption. In public-key cryptography, the encryption key is public and the decryption key is private. Symmetric-key algorithms are often
Low Perplexity Regions (2 found):
P0001_G04_R01: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4315.112, Ratio: 0.000
Text: the decryption key is private
P0001_G04_R02: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 494.753, Ratio: 0.002
Text: decryption key is private.
Perplexity Range
1.00 19.10

Generation Analysis: P0002_G00

Prompt

Public-key cryptography, or asymmetric cryptography, is a cryptographic system that uses pairs of keys: public keys, which may be disseminated widely, and private keys, which are known only to the owner.

P0002_G00

Tokens: 100, Avg Perplexity: 2.199
The private key is used to decrypt messages encrypted with the public key, and the public key is used to encrypt messages that can only be decrypted using the private key. Public-key cryptography was invented in 1977 by Whitfield Diffie and Martin Hellman, and was later patented in 1978. Diffie and Hellman published their paper in 1976, but it was not published in a journal. Diffie and Hellman's invention was an important step in the history of cryptography
Low Perplexity Regions (6 found):
P0002_G00_R01: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 283.919, Ratio: 0.004
Text: and the public key is used
P0002_G00_R02: Indices 16-22, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 385.141, Ratio: 0.003
Text: the public key is used to
P0002_G00_R03: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 48.754, Ratio: 0.021
Text: public key is used to encrypt
P0002_G00_R04: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 51.879, Ratio: 0.019
Text: key is used to encrypt messages
P0002_G00_R05: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 415, Standalone: 14352.189, Ratio: 0.000
Text: field Diffie and Martin Hell
P0002_G00_R06: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 114.211, Ratio: 0.009
Text: Diffie and Martin Hellman
Perplexity Range
1.00 21.24

Generation Analysis: P0002_G01

Prompt

Public-key cryptography, or asymmetric cryptography, is a cryptographic system that uses pairs of keys: public keys, which may be disseminated widely, and private keys, which are known only to the owner.

P0002_G01

Tokens: 100, Avg Perplexity: 2.564
The public key is made public, so that anyone can encrypt a message using it. The private key is kept secret, so that only the owner can decrypt the message. Public-key cryptography is used in the SSH protocol to encrypt data streams between two hosts. The data is encrypted with a public key and decrypted with a private key. The SSH protocol also supports the exchange of keys between two hosts, allowing them to authenticate each other. The SSH protocol is the
Low Perplexity Regions (4 found):
P0002_G01_R01: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 178.597, Ratio: 0.006
Text: key is kept secret, so
P0002_G01_R02: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1519.398, Ratio: 0.001
Text: is kept secret, so that
P0002_G01_R03: Indices 21-27, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 175.962, Ratio: 0.006
Text: kept secret, so that only
P0002_G01_R04: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 34.981, Ratio: 0.029
Text: secret, so that only the
Perplexity Range
1.00 15.66

Generation Analysis: P0002_G02

Prompt

Public-key cryptography, or asymmetric cryptography, is a cryptographic system that uses pairs of keys: public keys, which may be disseminated widely, and private keys, which are known only to the owner.

P0002_G02

Tokens: 100, Avg Perplexity: 2.396
The private key is used to decrypt the message, while the public key is used to encrypt the message. Public-key cryptography is an important cryptographic tool for Internet security and electronic commerce. Public key cryptography is also used in digital signatures and digital certificates. History Public-key cryptography was invented in the mid-1950s by Whitfield Diffie and Martin Hellman. Diffie and Hellman were working on a project to create a secure
Low Perplexity Regions (4 found):
P0002_G02_R01: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 385.141, Ratio: 0.003
Text: the public key is used to
P0002_G02_R02: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 48.754, Ratio: 0.021
Text: public key is used to encrypt
P0002_G02_R03: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 415, Standalone: 14352.189, Ratio: 0.000
Text: field Diffie and Martin Hell
P0002_G02_R04: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 114.211, Ratio: 0.009
Text: Diffie and Martin Hellman
Perplexity Range
1.00 21.39

Generation Analysis: P0002_G03

Prompt

Public-key cryptography, or asymmetric cryptography, is a cryptographic system that uses pairs of keys: public keys, which may be disseminated widely, and private keys, which are known only to the owner.

P0002_G03

Tokens: 100, Avg Perplexity: 2.306
The public keys are used to encrypt information, and the private keys are used to decrypt it. Public-key cryptography is used in asymmetric encryption, in which two parties agree on a secret key that can be used to encrypt and decrypt messages. The two parties then use their public keys to encrypt messages, and the recipient uses his private key to decrypt them. In public-key cryptography, each party has a pair of keys: a public key and a private
Low Perplexity Regions (3 found):
P0002_G03_R01: Indices 10-16, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1786.498, Ratio: 0.001
Text: the private keys are used to
P0002_G03_R02: Indices 11-17, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 123.421, Ratio: 0.008
Text: private keys are used to dec
P0002_G03_R03: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 69.322, Ratio: 0.014
Text: keys are used to decrypt
Perplexity Range
1.00 15.67

Generation Analysis: P0002_G04

Prompt

Public-key cryptography, or asymmetric cryptography, is a cryptographic system that uses pairs of keys: public keys, which may be disseminated widely, and private keys, which are known only to the owner.

P0002_G04

Tokens: 100, Avg Perplexity: 1.217
Public-key cryptography is a form of asymmetric cryptography, which is a cryptographic system that uses pairs of keys: public keys, which may be disseminated widely, and private keys, which are known only to the owner. Public-key cryptography, or asymmetric cryptography, is a cryptographic system that uses pairs of keys: public keys, which may be disseminated widely, and private keys, which are known only to the owner. Public-key cryptography
Low Perplexity Regions (64 found):
P0002_G04_R01: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 46, Standalone: 1064.704, Ratio: 0.001
Text: ographic system that uses pairs of
⚠️ Found in prompt
P0002_G04_R02: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3566.870, Ratio: 0.000
Text: system that uses pairs of keys
⚠️ Found in prompt
P0002_G04_R03: Indices 21-27, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6481.739, Ratio: 0.000
Text: that uses pairs of keys:
⚠️ Found in prompt
P0002_G04_R04: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5063.705, Ratio: 0.000
Text: uses pairs of keys: public
⚠️ Found in prompt
P0002_G04_R05: Indices 23-29, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 403.805, Ratio: 0.002
Text: pairs of keys: public keys
⚠️ Found in prompt
P0002_G04_R06: Indices 24-30, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7509.839, Ratio: 0.000
Text: of keys: public keys,
⚠️ Found in prompt
P0002_G04_R07: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 378.972, Ratio: 0.003
Text: keys: public keys, which
⚠️ Found in prompt
P0002_G04_R08: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 3301.190, Ratio: 0.000
Text: : public keys, which may
⚠️ Found in prompt
P0002_G04_R09: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 407.069, Ratio: 0.002
Text: public keys, which may be
⚠️ Found in prompt
P0002_G04_R10: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 14825.669, Ratio: 0.000
Text: keys, which may be disseminated
⚠️ Found in prompt
P0002_G04_R11: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 4256.533, Ratio: 0.000
Text: , which may be disseminated widely
⚠️ Found in prompt
P0002_G04_R12: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5112.044, Ratio: 0.000
Text: which may be disseminated widely,
⚠️ Found in prompt
P0002_G04_R13: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5308.358, Ratio: 0.000
Text: may be disseminated widely, and
⚠️ Found in prompt
P0002_G04_R14: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 15346.875, Ratio: 0.000
Text: be disseminated widely, and private
⚠️ Found in prompt
P0002_G04_R15: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2570.505, Ratio: 0.000
Text: disseminated widely, and private keys
⚠️ Found in prompt
P0002_G04_R16: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3088.511, Ratio: 0.000
Text: widely, and private keys,
⚠️ Found in prompt
P0002_G04_R17: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 1739.154, Ratio: 0.001
Text: , and private keys, which
⚠️ Found in prompt
P0002_G04_R18: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1578.727, Ratio: 0.001
Text: and private keys, which are
⚠️ Found in prompt
P0002_G04_R19: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 142.845, Ratio: 0.007
Text: private keys, which are known
⚠️ Found in prompt
P0002_G04_R20: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 81.189, Ratio: 0.012
Text: keys, which are known only
⚠️ Found in prompt
P0002_G04_R21: Indices 39-45, Avg: 1.000, Range: 1.000-1.000, Infinigram: 63, Standalone: 258.114, Ratio: 0.004
Text: , which are known only to
⚠️ Found in prompt
P0002_G04_R22: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 114.229, Ratio: 0.009
Text: which are known only to the
⚠️ Found in prompt
P0002_G04_R23: Indices 41-47, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 111.430, Ratio: 0.009
Text: are known only to the owner
⚠️ Found in prompt
P0002_G04_R24: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 213.371, Ratio: 0.005
Text: known only to the owner.
⚠️ Found in prompt
P0002_G04_R25: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 945, Standalone: 2161.730, Ratio: 0.000
Text: Public-key cryptography
⚠️ Found in prompt
P0002_G04_R26: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6422.757, Ratio: 0.000
Text: or asymmetric cryptography, is
⚠️ Found in prompt
P0002_G04_R27: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 413.531, Ratio: 0.002
Text: asymmetric cryptography, is a
⚠️ Found in prompt
P0002_G04_R28: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 40.683, Ratio: 0.025
Text: cryptography, is a crypt
⚠️ Found in prompt
P0002_G04_R29: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12, Standalone: 5827.552, Ratio: 0.000
Text: ography, is a cryptographic
⚠️ Found in prompt
P0002_G04_R30: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 14, Standalone: 2570.982, Ratio: 0.000
Text: , is a cryptographic system
⚠️ Found in prompt
P0002_G04_R31: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3264.219, Ratio: 0.000
Text: is a cryptographic system that
⚠️ Found in prompt
P0002_G04_R32: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7687.130, Ratio: 0.000
Text: a cryptographic system that uses
⚠️ Found in prompt
P0002_G04_R33: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 379.959, Ratio: 0.003
Text: cryptographic system that uses pairs
⚠️ Found in prompt
P0002_G04_R34: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 46, Standalone: 1064.704, Ratio: 0.001
Text: ographic system that uses pairs of
⚠️ Found in prompt
P0002_G04_R35: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3566.870, Ratio: 0.000
Text: system that uses pairs of keys
⚠️ Found in prompt
P0002_G04_R36: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6481.739, Ratio: 0.000
Text: that uses pairs of keys:
⚠️ Found in prompt
P0002_G04_R37: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5063.705, Ratio: 0.000
Text: uses pairs of keys: public
⚠️ Found in prompt
P0002_G04_R38: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 403.805, Ratio: 0.002
Text: pairs of keys: public keys
⚠️ Found in prompt
P0002_G04_R39: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7509.839, Ratio: 0.000
Text: of keys: public keys,
⚠️ Found in prompt
P0002_G04_R40: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 378.972, Ratio: 0.003
Text: keys: public keys, which
⚠️ Found in prompt
P0002_G04_R41: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 3301.190, Ratio: 0.000
Text: : public keys, which may
⚠️ Found in prompt
P0002_G04_R42: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 407.069, Ratio: 0.002
Text: public keys, which may be
⚠️ Found in prompt
P0002_G04_R43: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 14825.669, Ratio: 0.000
Text: keys, which may be disseminated
⚠️ Found in prompt
P0002_G04_R44: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 4256.533, Ratio: 0.000
Text: , which may be disseminated widely
⚠️ Found in prompt
P0002_G04_R45: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5112.044, Ratio: 0.000
Text: which may be disseminated widely,
⚠️ Found in prompt
P0002_G04_R46: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5308.358, Ratio: 0.000
Text: may be disseminated widely, and
⚠️ Found in prompt
P0002_G04_R47: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 15346.875, Ratio: 0.000
Text: be disseminated widely, and private
⚠️ Found in prompt
P0002_G04_R48: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2570.505, Ratio: 0.000
Text: disseminated widely, and private keys
⚠️ Found in prompt
P0002_G04_R49: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3088.511, Ratio: 0.000
Text: widely, and private keys,
⚠️ Found in prompt
P0002_G04_R50: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 1739.154, Ratio: 0.001
Text: , and private keys, which
⚠️ Found in prompt
P0002_G04_R51: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1578.727, Ratio: 0.001
Text: and private keys, which are
⚠️ Found in prompt
P0002_G04_R52: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 142.845, Ratio: 0.007
Text: private keys, which are known
⚠️ Found in prompt
P0002_G04_R53: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 81.189, Ratio: 0.012
Text: keys, which are known only
⚠️ Found in prompt
P0002_G04_R54: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 63, Standalone: 258.114, Ratio: 0.004
Text: , which are known only to
⚠️ Found in prompt
P0002_G04_R55: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 114.229, Ratio: 0.009
Text: which are known only to the
⚠️ Found in prompt
P0002_G04_R56: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 111.430, Ratio: 0.009
Text: are known only to the owner
⚠️ Found in prompt
P0002_G04_R57: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 213.371, Ratio: 0.005
Text: known only to the owner.
⚠️ Found in prompt
P0002_G04_R58: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 168.408, Ratio: 0.006
Text: only to the owner.
⚠️ Found in prompt
P0002_G04_R59: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 130, Standalone: 633.061, Ratio: 0.002
Text: to the owner.
⚠️ Found in prompt
P0002_G04_R60: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1436.744, Ratio: 0.001
Text: the owner. Public
P0002_G04_R61: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 748.240, Ratio: 0.001
Text: owner. Public-
P0002_G04_R62: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 300, Standalone: 1065.441, Ratio: 0.001
Text: . Public-key
P0002_G04_R63: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1194, Standalone: 2166.422, Ratio: 0.000
Text: Public-key crypt
⚠️ Found in prompt
P0002_G04_R64: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 945, Standalone: 2161.730, Ratio: 0.000
Text: Public-key cryptography
⚠️ Found in prompt
Perplexity Range
1.00 7.76

Generation Analysis: P0003_G00

Prompt

A cryptographic hash function (CHF) is a hash function that is suitable for use in cryptography.

P0003_G00

Tokens: 100, Avg Perplexity: 2.669
The cryptographic hash function is a one-way function that is not reversible. A cryptographic hash function has a property that it is very difficult to find the input value that produces a given output value. A cryptographic hash function is typically designed to be computationally infeasible to invert. The security of a cryptographic hash function is based on the computational difficulty of computing the input value that produces a given output value. A cryptographic hash function is considered to be secure if the computational difficulty of
Low Perplexity Regions (3 found):
P0003_G00_R01: Indices 77-83, Avg: 1.013, Range: 1.000-1.077, Infinigram: 0, Standalone: 429.575, Ratio: 0.002
Text: value that produces a given output
P0003_G00_R02: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 942.475, Ratio: 0.001
Text: that produces a given output value
P0003_G00_R03: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 464.035, Ratio: 0.002
Text: produces a given output value.
Perplexity Range
1.00 26.44

Generation Analysis: P0003_G01

Prompt

A cryptographic hash function (CHF) is a hash function that is suitable for use in cryptography.

P0003_G01

Tokens: 100, Avg Perplexity: 2.186
The main goal of a cryptographic hash function is to map a large input of arbitrary size into a small output of fixed size. The term "cryptographic hash function" is sometimes used to refer to a cryptographic hash function that is intended for use in cryptography, as opposed to a cryptographic hash function that is not intended for use in cryptography. A cryptographic hash function is sometimes called a cryptographic hash algorithm. A cryptographic hash function is sometimes called
Low Perplexity Regions (3 found):
P0003_G01_R01: Indices 5-11, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 18.264, Ratio: 0.055
Text: cryptographic hash function is to
P0003_G01_R02: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1516.338, Ratio: 0.001
Text: intended for use in cryptography
P0003_G01_R03: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1104.924, Ratio: 0.001
Text: for use in cryptography.
⚠️ Found in prompt
Perplexity Range
1.00 16.42

Generation Analysis: P0003_G02

Prompt

A cryptographic hash function (CHF) is a hash function that is suitable for use in cryptography.

P0003_G02

Tokens: 100, Avg Perplexity: 2.184
A cryptographic hash function takes a message of arbitrary length and a secret key and produces a fixed-length hash value. The hash value is then used as an index into a table of precomputed values, which is called a hash table. The hash function is a deterministic algorithm. That is, given the same message and the same key, the same hash value is always produced. Cryptographic hash functions are widely used in a variety of applications, including digital signatures, authentication, message authentication
Perplexity Range
1.00 21.92

Generation Analysis: P0003_G03

Prompt

A cryptographic hash function (CHF) is a hash function that is suitable for use in cryptography.

P0003_G03

Tokens: 100, Avg Perplexity: 2.832
It is a one-way function that can be used to produce a fixed-length hash value from any input of arbitrary length. The output of a cryptographic hash function is always shorter than the input. This is to ensure that the output cannot be used as a secret key. However, a cryptographic hash function is not designed to be a cryptographic hash function in the strictest sense, as it does not provide any cryptographic security. A cryptographic hash function is designed to be
Perplexity Range
1.00 18.17

Generation Analysis: P0003_G04

Prompt

A cryptographic hash function (CHF) is a hash function that is suitable for use in cryptography.

P0003_G04

Tokens: 100, Avg Perplexity: 2.261
A cryptographic hash function is a deterministic algorithm that takes a message and a secret key and returns a fixed-length hash value. A cryptographic hash function is designed to be computationally infeasible to invert, or to find a pre-image for. Cryptographic hash functions are used in cryptography to provide a one-way function from a message to a hash value. The hash value is used as a cryptographic signature or a digital fingerprint of the message. This means that a message
Perplexity Range
1.00 16.81

Generation Analysis: P0004_G00

Prompt

A digital signature is a mathematical scheme for verifying the authenticity of digital messages or documents.

P0004_G00

Tokens: 100, Avg Perplexity: 2.537
The scheme is based on a pair of keys, where one key is a secret key known only to the signer, and the other key is a public key that is published. The signer uses the secret key to generate a digital signature, which is a short string of bits that can be used to verify the message. The public key is used to verify the signature, but cannot be used to forge the signature. The digital signature is a mathematical object that can be used to authenticate
Perplexity Range
1.00 16.79

Generation Analysis: P0004_G01

Prompt

A digital signature is a mathematical scheme for verifying the authenticity of digital messages or documents.

P0004_G01

Tokens: 100, Avg Perplexity: 1.896
The scheme consists of a signing party, a verifier, and a public key infrastructure. The signing party uses a private key to digitally sign a message, and the verifier uses the public key of the signing party to verify the digital signature. A digital signature scheme can be classified into a symmetric key scheme and an asymmetric key scheme. In a symmetric key scheme, the signing party and the verifier share a secret key. In an asymmetric key scheme, the signing party uses a private key to
Low Perplexity Regions (6 found):
P0004_G01_R01: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6468.352, Ratio: 0.000
Text: the verifier uses the public
P0004_G01_R02: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 199.149, Ratio: 0.005
Text: verifier uses the public key
P0004_G01_R03: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 11434.697, Ratio: 0.000
Text: the signing party to verify the
P0004_G01_R04: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1184.280, Ratio: 0.001
Text: an asymmetric key scheme, the
P0004_G01_R05: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2114.127, Ratio: 0.000
Text: asymmetric key scheme, the signing
P0004_G01_R06: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2021.857, Ratio: 0.000
Text: key scheme, the signing party
Perplexity Range
1.00 20.12

Generation Analysis: P0004_G02

Prompt

A digital signature is a mathematical scheme for verifying the authenticity of digital messages or documents.

P0004_G02

Tokens: 100, Avg Perplexity: 2.452
The scheme allows a verifier to prove to a verifier that a message was created by a known sender. The sender's identity is revealed by a digital signature. The message is signed using the sender's private key, which is kept secret. The message is then encrypted with the sender's public key, which is made public. Anyone can use the sender's public key to encrypt a message, and anyone can use the sender's private key to decrypt the message. Digital signatures are commonly
Low Perplexity Regions (4 found):
P0004_G02_R01: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 10141.990, Ratio: 0.000
Text: the sender's public key to
P0004_G02_R02: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 10134.331, Ratio: 0.000
Text: the sender's private key to
P0004_G02_R03: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 118.199, Ratio: 0.008
Text: sender's private key to dec
P0004_G02_R04: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 71, Standalone: 1327.909, Ratio: 0.001
Text: 's private key to decrypt
Perplexity Range
1.00 34.11

Generation Analysis: P0004_G03

Prompt

A digital signature is a mathematical scheme for verifying the authenticity of digital messages or documents.

P0004_G03

Tokens: 100, Avg Perplexity: 2.642
A digital signature scheme allows two parties to prove to each other that a message was sent by a particular sender, without revealing the contents of the message. This is done by using a mathematical algorithm to produce a digital signature, which is then attached to the message. The recipient can use the attached signature to verify that the message came from the sender and that it hasn't been altered. Digital signatures are a fundamental tool for online commerce. For example, when you buy a book from Amazon, you
Perplexity Range
1.00 23.99

Generation Analysis: P0004_G04

Prompt

A digital signature is a mathematical scheme for verifying the authenticity of digital messages or documents.

P0004_G04

Tokens: 100, Avg Perplexity: 1.986
A digital signature is a message digest, computed over the message using a cryptographic hash function, and signed with a private key. The digital signature is verified by applying the same hash function to the message and the signature, and comparing the resulting digest with the digest of the message. Digital signatures can be used to authenticate a message. A digital signature is a message digest, computed over the message using a cryptographic hash function, and signed with a private key. The digital signature is verified by
Low Perplexity Regions (20 found):
P0004_G04_R01: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1614.485, Ratio: 0.001
Text: the same hash function to the
P0004_G04_R02: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1583.448, Ratio: 0.001
Text: computed over the message using a
P0004_G04_R03: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1793.283, Ratio: 0.001
Text: over the message using a crypt
P0004_G04_R04: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1016.242, Ratio: 0.001
Text: the message using a cryptographic
P0004_G04_R05: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 448.720, Ratio: 0.002
Text: message using a cryptographic hash
P0004_G04_R06: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 2867.781, Ratio: 0.000
Text: using a cryptographic hash function
P0004_G04_R07: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 7675.856, Ratio: 0.000
Text: a cryptographic hash function,
P0004_G04_R08: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 9.893, Ratio: 0.101
Text: cryptographic hash function, and
P0004_G04_R09: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 11779.285, Ratio: 0.000
Text: ographic hash function, and signed
P0004_G04_R10: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2826.363, Ratio: 0.000
Text: hash function, and signed with
P0004_G04_R11: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 14815.714, Ratio: 0.000
Text: function, and signed with a
P0004_G04_R12: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 3852.823, Ratio: 0.000
Text: , and signed with a private
P0004_G04_R13: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2944.864, Ratio: 0.000
Text: and signed with a private key
P0004_G04_R14: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 837.120, Ratio: 0.001
Text: signed with a private key.
P0004_G04_R15: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 464.323, Ratio: 0.002
Text: with a private key. The
P0004_G04_R16: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 509.194, Ratio: 0.002
Text: a private key. The digital
P0004_G04_R17: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 75.497, Ratio: 0.013
Text: private key. The digital signature
P0004_G04_R18: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 584.145, Ratio: 0.002
Text: key. The digital signature is
P0004_G04_R19: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 1156.067, Ratio: 0.001
Text: . The digital signature is verified
P0004_G04_R20: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1003.873, Ratio: 0.001
Text: The digital signature is verified by
Perplexity Range
1.00 8.72

Generation Analysis: P0005_G00

Prompt

The Diffie–Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure channel.

P0005_G00

Tokens: 100, Avg Perplexity: 2.109
The security of the Diffie–Hellman key exchange depends on the hardness of the discrete logarithm problem. The security of the Diffie–Hellman key exchange is based on the difficulty of computing discrete logarithms in a finite group, and the difficulty of computing discrete logarithms in a finite field. In a finite field, the discrete logarithm problem is solvable in polynomial time. In the Diffie–Hellman key exchange, the two parties, Alice and
Low Perplexity Regions (7 found):
P0005_G00_R01: Indices 7-13, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G00_R02: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 32821.867, Ratio: 0.000
Text: of the Diffie–Hell
P0005_G00_R03: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 35414.695, Ratio: 0.000
Text: the Diffie–Hellman
⚠️ Found in prompt
P0005_G00_R04: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 104, Standalone: 20.594, Ratio: 0.049
Text: Diffie–Hellman key
⚠️ Found in prompt
P0005_G00_R05: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G00_R06: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 6448.295, Ratio: 0.000
Text: discrete logarithms in a
P0005_G00_R07: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
Perplexity Range
1.00 30.67

Generation Analysis: P0005_G01

Prompt

The Diffie–Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure channel.

P0005_G01

Tokens: 100, Avg Perplexity: 1.684
The Diffie–Hellman key exchange method is described in U.S. Pat. No. 4,200,770, entitled “Method for securing communications”, to T. Diffie and P. M. Hellman. In the Diffie–Hellman key exchange method, a first party, referred to as a “prover”, generates a shared secret key using a random number generator. The prover then sends the shared secret key to a second party, referred to as a “
Low Perplexity Regions (21 found):
P0005_G01_R01: Indices 2-8, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G01_R02: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7688646, Standalone: 44.937, Ratio: 0.022
Text: .S. Pat. No
P0005_G01_R03: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7676098, Standalone: 3.223, Ratio: 0.310
Text: S. Pat. No.
P0005_G01_R04: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2408704, Standalone: 268.957, Ratio: 0.004
Text: . Pat. No. 4
P0005_G01_R05: Indices 16-22, Avg: 1.000, Range: 1.000-1.000, Infinigram: 451, Standalone: 1.654, Ratio: 0.605
Text: Pat. No. 4,
P0005_G01_R06: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2724, Standalone: 260.130, Ratio: 0.004
Text: . No. 4,200
P0005_G01_R07: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 168.268, Ratio: 0.006
Text: No. 4,200,
P0005_G01_R08: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 501, Standalone: 487.562, Ratio: 0.002
Text: . 4,200,770
P0005_G01_R09: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 104, Standalone: 20.594, Ratio: 0.049
Text: Diffie–Hellman key
⚠️ Found in prompt
P0005_G01_R10: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G01_R11: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 30, Standalone: 20222.664, Ratio: 0.000
Text: –Hellman key exchange method
⚠️ Found in prompt
P0005_G01_R12: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 13, Standalone: 51.476, Ratio: 0.019
Text: Hellman key exchange method,
P0005_G01_R13: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3759.615, Ratio: 0.000
Text: the shared secret key to a
P0005_G01_R14: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1181.475, Ratio: 0.001
Text: shared secret key to a second
P0005_G01_R15: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 125.782, Ratio: 0.008
Text: secret key to a second party
P0005_G01_R16: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 192.108, Ratio: 0.005
Text: key to a second party,
P0005_G01_R17: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 469.968, Ratio: 0.002
Text: to a second party, referred
P0005_G01_R18: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 574.589, Ratio: 0.002
Text: a second party, referred to
P0005_G01_R19: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 687.160, Ratio: 0.001
Text: second party, referred to as
P0005_G01_R20: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1919.860, Ratio: 0.001
Text: party, referred to as a
P0005_G01_R21: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8598, Standalone: 4765.379, Ratio: 0.000
Text: , referred to as a “
Perplexity Range
1.00 10.49

Generation Analysis: P0005_G02

Prompt

The Diffie–Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure channel.

P0005_G02

Tokens: 100, Avg Perplexity: 1.553
A Diffie–Hellman key exchange is a method of exchanging secret keys between two parties over an insecure channel. The Diffie–Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure channel. The Diffie–Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure channel. The Diffie–Hell
Low Perplexity Regions (48 found):
P0005_G02_R01: Indices 4-10, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G02_R02: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G02_R03: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 350.406, Ratio: 0.003
Text: two parties that have no prior
⚠️ Found in prompt
P0005_G02_R04: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 80.722, Ratio: 0.012
Text: parties that have no prior knowledge
⚠️ Found in prompt
P0005_G02_R05: Indices 39-45, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 115.078, Ratio: 0.009
Text: that have no prior knowledge of
⚠️ Found in prompt
P0005_G02_R06: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 113.561, Ratio: 0.009
Text: have no prior knowledge of each
⚠️ Found in prompt
P0005_G02_R07: Indices 41-47, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 826.640, Ratio: 0.001
Text: no prior knowledge of each other
⚠️ Found in prompt
P0005_G02_R08: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 126.384, Ratio: 0.008
Text: prior knowledge of each other to
⚠️ Found in prompt
P0005_G02_R09: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 459.882, Ratio: 0.002
Text: knowledge of each other to jointly
⚠️ Found in prompt
P0005_G02_R10: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 867.020, Ratio: 0.001
Text: of each other to jointly establish
⚠️ Found in prompt
P0005_G02_R11: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1228.435, Ratio: 0.001
Text: each other to jointly establish a
⚠️ Found in prompt
P0005_G02_R12: Indices 46-52, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 3776.816, Ratio: 0.000
Text: other to jointly establish a shared
⚠️ Found in prompt
P0005_G02_R13: Indices 47-53, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 27018.927, Ratio: 0.000
Text: to jointly establish a shared secret
⚠️ Found in prompt
P0005_G02_R14: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3216.383, Ratio: 0.000
Text: jointly establish a shared secret key
⚠️ Found in prompt
P0005_G02_R15: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 616.595, Ratio: 0.002
Text: establish a shared secret key over
⚠️ Found in prompt
P0005_G02_R16: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1304.034, Ratio: 0.001
Text: a shared secret key over an
⚠️ Found in prompt
P0005_G02_R17: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1226.356, Ratio: 0.001
Text: shared secret key over an insecure
⚠️ Found in prompt
P0005_G02_R18: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 275.270, Ratio: 0.004
Text: secret key over an insecure channel
⚠️ Found in prompt
P0005_G02_R19: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 239.269, Ratio: 0.004
Text: key over an insecure channel.
⚠️ Found in prompt
P0005_G02_R20: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 674.119, Ratio: 0.001
Text: over an insecure channel.
⚠️ Found in prompt
P0005_G02_R21: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9810.498, Ratio: 0.000
Text: an insecure channel.
⚠️ Found in prompt
P0005_G02_R22: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 104, Standalone: 20.594, Ratio: 0.049
Text: Diffie–Hellman key
⚠️ Found in prompt
P0005_G02_R23: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G02_R24: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 30, Standalone: 20222.664, Ratio: 0.000
Text: –Hellman key exchange method
⚠️ Found in prompt
P0005_G02_R25: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 350.406, Ratio: 0.003
Text: two parties that have no prior
⚠️ Found in prompt
P0005_G02_R26: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 80.722, Ratio: 0.012
Text: parties that have no prior knowledge
⚠️ Found in prompt
P0005_G02_R27: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 115.078, Ratio: 0.009
Text: that have no prior knowledge of
⚠️ Found in prompt
P0005_G02_R28: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 113.561, Ratio: 0.009
Text: have no prior knowledge of each
⚠️ Found in prompt
P0005_G02_R29: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 826.640, Ratio: 0.001
Text: no prior knowledge of each other
⚠️ Found in prompt
P0005_G02_R30: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 126.384, Ratio: 0.008
Text: prior knowledge of each other to
⚠️ Found in prompt
P0005_G02_R31: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 459.882, Ratio: 0.002
Text: knowledge of each other to jointly
⚠️ Found in prompt
P0005_G02_R32: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 867.020, Ratio: 0.001
Text: of each other to jointly establish
⚠️ Found in prompt
P0005_G02_R33: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1228.435, Ratio: 0.001
Text: each other to jointly establish a
⚠️ Found in prompt
P0005_G02_R34: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 3776.816, Ratio: 0.000
Text: other to jointly establish a shared
⚠️ Found in prompt
P0005_G02_R35: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 27018.927, Ratio: 0.000
Text: to jointly establish a shared secret
⚠️ Found in prompt
P0005_G02_R36: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3216.383, Ratio: 0.000
Text: jointly establish a shared secret key
⚠️ Found in prompt
P0005_G02_R37: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 616.595, Ratio: 0.002
Text: establish a shared secret key over
⚠️ Found in prompt
P0005_G02_R38: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1304.034, Ratio: 0.001
Text: a shared secret key over an
⚠️ Found in prompt
P0005_G02_R39: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1226.356, Ratio: 0.001
Text: shared secret key over an insecure
⚠️ Found in prompt
P0005_G02_R40: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 275.270, Ratio: 0.004
Text: secret key over an insecure channel
⚠️ Found in prompt
P0005_G02_R41: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 239.269, Ratio: 0.004
Text: key over an insecure channel.
⚠️ Found in prompt
P0005_G02_R42: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 674.119, Ratio: 0.001
Text: over an insecure channel.
⚠️ Found in prompt
P0005_G02_R43: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9810.498, Ratio: 0.000
Text: an insecure channel.
⚠️ Found in prompt
P0005_G02_R44: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2814.735, Ratio: 0.000
Text: insecure channel. The
P0005_G02_R45: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 18634.064, Ratio: 0.000
Text: channel. The Diff
P0005_G02_R46: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 80, Standalone: 30178.531, Ratio: 0.000
Text: . The Diffie
P0005_G02_R47: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 54, Standalone: 19682.677, Ratio: 0.000
Text: The Diffie–
⚠️ Found in prompt
P0005_G02_R48: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 54, Standalone: 18961.981, Ratio: 0.000
Text: The Diffie–Hell
⚠️ Found in prompt
Perplexity Range
1.00 14.36

Generation Analysis: P0005_G03

Prompt

The Diffie–Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure channel.

P0005_G03

Tokens: 100, Avg Perplexity: 2.201
The security of this key exchange method is based on the difficulty of factoring large numbers, and the security of the key exchange is based on the difficulty of solving discrete logarithms in a finite field. The Diffie–Hellman key exchange method is an example of a key agreement protocol. Key agreement protocols are used to establish a shared secret key between two parties, and are used in key distribution protocols. History The Diffie–Hellman key exchange method was first
Low Perplexity Regions (7 found):
P0005_G03_R01: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 104, Standalone: 20.594, Ratio: 0.049
Text: Diffie–Hellman key
⚠️ Found in prompt
P0005_G03_R02: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G03_R03: Indices 46-52, Avg: 1.000, Range: 1.000-1.000, Infinigram: 30, Standalone: 20222.664, Ratio: 0.000
Text: –Hellman key exchange method
⚠️ Found in prompt
P0005_G03_R04: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1208.105, Ratio: 0.001
Text: a shared secret key between two
P0005_G03_R05: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1148.772, Ratio: 0.001
Text: shared secret key between two parties
P0005_G03_R06: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 104, Standalone: 20.594, Ratio: 0.049
Text: Diffie–Hellman key
⚠️ Found in prompt
P0005_G03_R07: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
Perplexity Range
1.00 18.03

Generation Analysis: P0005_G04

Prompt

The Diffie–Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure channel.

P0005_G04

Tokens: 100, Avg Perplexity: 2.111
This is achieved by using a public key infrastructure (PKI) to generate a pair of cryptographic keys, one of which is used to encrypt the other. This is then transmitted over an insecure channel to a third party, who uses the shared key to encrypt a message. The third party then sends the encrypted message to the first party, who uses the shared key to decrypt it. The Diffie–Hellman key exchange method is a protocol for exchanging a shared secret
Low Perplexity Regions (3 found):
P0005_G04_R01: Indices 84-90, Avg: 1.017, Range: 1.000-1.105, Infinigram: 104, Standalone: 20.594, Ratio: 0.049
Text: Diffie–Hellman key
⚠️ Found in prompt
P0005_G04_R02: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
⚠️ Found in prompt
P0005_G04_R03: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 30, Standalone: 20222.664, Ratio: 0.000
Text: –Hellman key exchange method
⚠️ Found in prompt
Perplexity Range
1.00 8.65

Generation Analysis: P0006_G00

Prompt

RSA (Rivest–Shamir–Adleman) is one of the first public-key cryptosystems and is widely used for secure data transmission

P0006_G00

Tokens: 100, Avg Perplexity: 3.094
and authentication. The RSA cryptosystem is based on the assumption that it is hard to factor large integers. It was discovered by Rivest, Shamir and Adleman in 1976. In this article, we will explain how to generate a public-private key pair in the RSA cryptosystem. The private key is the number used to encrypt the message and the public key is used to decrypt the message. To generate the private key, the following steps are required:
Low Perplexity Regions (1 found):
P0006_G00_R01: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 3188.668, Ratio: 0.000
Text: to decrypt the message.
Perplexity Range
1.00 17.26

Generation Analysis: P0006_G01

Prompt

RSA (Rivest–Shamir–Adleman) is one of the first public-key cryptosystems and is widely used for secure data transmission

P0006_G01

Tokens: 100, Avg Perplexity: 1.996
. Rivest–Shamir–Adleman (RSA) is a public-key cryptosystem that was invented by Ron Rivest, Adi Shamir, and Leonard Adleman in 1977. It is based on the difficulty of factoring large numbers and was the first public-key cryptosystem. It is now used for secure data transmission, such as in electronic signatures and digital signatures. RSA was one of the first public-key cryptosystems. It
Low Perplexity Regions (14 found):
P0006_G01_R01: Indices 4-10, Avg: 1.000, Range: 1.000-1.000, Infinigram: 64, Standalone: 4391.159, Ratio: 0.000
Text: ivest–Shamir
⚠️ Found in prompt
P0006_G01_R02: Indices 5-11, Avg: 1.000, Range: 1.000-1.000, Infinigram: 153, Standalone: 2985.371, Ratio: 0.000
Text: est–Shamir–
⚠️ Found in prompt
P0006_G01_R03: Indices 6-12, Avg: 1.000, Range: 1.000-1.000, Infinigram: 151, Standalone: 1053.500, Ratio: 0.001
Text: –Shamir–Ad
⚠️ Found in prompt
P0006_G01_R04: Indices 7-13, Avg: 1.000, Range: 1.000-1.000, Infinigram: 151, Standalone: 155.215, Ratio: 0.006
Text: Shamir–Adleman
⚠️ Found in prompt
P0006_G01_R05: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 51, Standalone: 21.835, Ratio: 0.046
Text: public-key cryptosystem
⚠️ Found in prompt
P0006_G01_R06: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 59, Standalone: 3581.038, Ratio: 0.000
Text: Ron Rivest, Adi
P0006_G01_R07: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 97.126, Ratio: 0.010
Text: Rivest, Adi Sham
P0006_G01_R08: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 762, Standalone: 2583.420, Ratio: 0.000
Text: est, Adi Shamir
P0006_G01_R09: Indices 58-64, Avg: 1.017, Range: 1.000-1.101, Infinigram: 0, Standalone: 844.267, Ratio: 0.001
Text: first public-key cryptos
⚠️ Found in prompt
P0006_G01_R10: Indices 59-65, Avg: 1.017, Range: 1.000-1.101, Infinigram: 51, Standalone: 21.835, Ratio: 0.047
Text: public-key cryptosystem
⚠️ Found in prompt
P0006_G01_R11: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 451.057, Ratio: 0.002
Text: of the first public-key
⚠️ Found in prompt
P0006_G01_R12: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 425.544, Ratio: 0.002
Text: the first public-key crypt
⚠️ Found in prompt
P0006_G01_R13: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 844.267, Ratio: 0.001
Text: first public-key cryptos
⚠️ Found in prompt
P0006_G01_R14: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 18, Standalone: 21.839, Ratio: 0.046
Text: public-key cryptosystems
⚠️ Found in prompt
Perplexity Range
1.00 14.73

Generation Analysis: P0006_G02

Prompt

RSA (Rivest–Shamir–Adleman) is one of the first public-key cryptosystems and is widely used for secure data transmission

P0006_G02

Tokens: 100, Avg Perplexity: 3.035
. The RSA algorithm uses two large prime numbers to generate a composite number, which is used as a public key. The private key is derived from the public key by applying a mathematical function. The RSA algorithm is one of the most widely used public key algorithms. In this paper, we propose a novel method to solve the problem of RSA decryption. Our method is based on the following assumptions: - The private key is the product of two large prime numbers. -
Perplexity Range
1.00 23.03

Generation Analysis: P0006_G03

Prompt

RSA (Rivest–Shamir–Adleman) is one of the first public-key cryptosystems and is widely used for secure data transmission

P0006_G03

Tokens: 100, Avg Perplexity: 2.620
. The RSA algorithm is used to encrypt data in a message and to decrypt it when the message is received. The RSA algorithm is based on the following two mathematical problems: 1. Factorization of a large composite number N, which is a product of two relatively large prime numbers p and q. 2. Computing discrete logarithms in a finite field Fp of a prime number p. The RSA algorithm uses the following steps:
Perplexity Range
1.00 16.55

Generation Analysis: P0006_G04

Prompt

RSA (Rivest–Shamir–Adleman) is one of the first public-key cryptosystems and is widely used for secure data transmission

P0006_G04

Tokens: 100, Avg Perplexity: 4.067
. The system is based on the difficulty of factoring large numbers. It is not very efficient in terms of computation time, and is therefore not suitable for real-time applications. RSA is based on the following assumption: the factoring of large numbers is impossible. This assumption is correct for large numbers. However, for small numbers, factoring is easy, and it is therefore possible to crack the RSA system. In addition, it is possible to break the RSA system by using a computer
Perplexity Range
1.00 27.69

Generation Analysis: P0007_G00

Prompt

Elliptic-curve cryptography (ECC) is an approach to public-key cryptography based on the algebraic structure of elliptic curves over finite fields.

P0007_G00

Tokens: 100, Avg Perplexity: 2.372
It is a type of public-key cryptography that uses the algebraic structure of elliptic curves to perform cryptographic operations. ECC has been used in a number of applications, including electronic voting systems, digital signatures, and secure communications. In ECC, a public key is derived from a private key, which is itself derived from a large integer. The public key is used to encrypt messages, and the private key is used to decrypt messages. The public key is used to encrypt a
Low Perplexity Regions (3 found):
P0007_G00_R01: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 6, Standalone: 1768.800, Ratio: 0.001
Text: the private key is used to
P0007_G00_R02: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 26.391, Ratio: 0.038
Text: private key is used to dec
P0007_G00_R03: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 34.448, Ratio: 0.029
Text: key is used to decrypt
Perplexity Range
1.00 14.09

Generation Analysis: P0007_G01

Prompt

Elliptic-curve cryptography (ECC) is an approach to public-key cryptography based on the algebraic structure of elliptic curves over finite fields.

P0007_G01

Tokens: 100, Avg Perplexity: 2.362
It is the most commonly used method for public key cryptography, and is used in many applications, including the most widely used digital signature algorithm, the Digital Signature Algorithm (DSA), and the Advanced Encryption Standard (AES). The elliptic curve cryptography (ECC) system is a public key cryptosystem that uses the elliptic curve over a finite field. The security of this cryptosystem is based on the difficulty of solving a discrete logarithm problem over a finite field.
Low Perplexity Regions (1 found):
P0007_G01_R01: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 38.006, Ratio: 0.026
Text: Encryption Standard (AES).
Perplexity Range
1.00 17.29

Generation Analysis: P0007_G02

Prompt

Elliptic-curve cryptography (ECC) is an approach to public-key cryptography based on the algebraic structure of elliptic curves over finite fields.

P0007_G02

Tokens: 100, Avg Perplexity: 2.211
It is a form of asymmetric cryptography. The security of ECC is based on the difficulty of solving the discrete logarithm problem. This is the problem of determining the discrete logarithm of a given element of a group. The discrete logarithm problem is a problem in number theory that is used to prove the security of many public-key cryptosystems. The discrete logarithm problem can be solved in polynomial time in a group if the order of the group is a power of a prime number.
Perplexity Range
1.00 14.71

Generation Analysis: P0007_G03

Prompt

Elliptic-curve cryptography (ECC) is an approach to public-key cryptography based on the algebraic structure of elliptic curves over finite fields.

P0007_G03

Tokens: 100, Avg Perplexity: 2.703
The security of ECC is based on the difficulty of solving the discrete logarithm problem (DLP). ECC is widely used in the Internet-of-Things and in embedded systems, as it provides a lightweight alternative to other public-key cryptosystems such as RSA. Overview Elliptic curve cryptography is a form of public-key cryptography that uses elliptic curves over finite fields. Elliptic curves are a set of points in the projective plane over a
Low Perplexity Regions (1 found):
P0007_G03_R01: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 692.357, Ratio: 0.001
Text: of public-key cryptography
Perplexity Range
1.00 15.91

Generation Analysis: P0007_G04

Prompt

Elliptic-curve cryptography (ECC) is an approach to public-key cryptography based on the algebraic structure of elliptic curves over finite fields.

P0007_G04

Tokens: 100, Avg Perplexity: 2.650
The security of ECC depends on the difficulty of solving the discrete logarithm problem on an elliptic curve. This is the problem of finding a solution to the equation for a given point P on an elliptic curve E. If this problem is hard to solve, then the system is said to be hard to break. Elliptic curves are curves of the form where is a constant and is a point on the curve. In the context of elliptic curve
Perplexity Range
1.00 25.32

Generation Analysis: P0008_G00

Prompt

AES is based on a design principle known as a substitution–permutation network, and is efficient in both software and hardware.

P0008_G00

Tokens: 18, Avg Perplexity: 3.270
References Category:Ciphering algorithms Category:Data encryption algorithms<|endoftext|>
Perplexity Range
1.00 21.69

Generation Analysis: P0008_G01

Prompt

AES is based on a design principle known as a substitution–permutation network, and is efficient in both software and hardware.

P0008_G01

Tokens: 100, Avg Perplexity: 2.355
The algorithm is based on the use of tables to represent the operation of the block cipher. The design of AES is based on a Feistel structure. The AES algorithm is described in detail in the AES standard published by the National Institute of Standards and Technology (NIST). The AES standard is available at http://csrc.nist.gov/publications/fips/fips197/fips-197.pdf. The AES algorithm is based on a combination of a substitution
Low Perplexity Regions (25 found):
P0008_G01_R01: Indices 46-52, Avg: 1.000, Range: 1.000-1.000, Infinigram: 76, Standalone: 41.538, Ratio: 0.024
Text: Institute of Standards and Technology (
P0008_G01_R02: Indices 47-53, Avg: 1.000, Range: 1.000-1.000, Infinigram: 19, Standalone: 136551.339, Ratio: 0.000
Text: of Standards and Technology (N
P0008_G01_R03: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 64, Standalone: 7.887, Ratio: 0.127
Text: Standards and Technology (NIST
P0008_G01_R04: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5729, Standalone: 1811.870, Ratio: 0.001
Text: ://csrc.nist
P0008_G01_R05: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5854, Standalone: 562.422, Ratio: 0.002
Text: csrc.nist.
P0008_G01_R06: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5842, Standalone: 62.774, Ratio: 0.016
Text: rc.nist.gov
P0008_G01_R07: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 27424, Standalone: 743.446, Ratio: 0.001
Text: .nist.gov/
P0008_G01_R08: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3167, Standalone: 303.338, Ratio: 0.003
Text: nist.gov/public
P0008_G01_R09: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2980, Standalone: 162.163, Ratio: 0.006
Text: ist.gov/publications
P0008_G01_R10: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8012, Standalone: 542.992, Ratio: 0.002
Text: .gov/publications/
P0008_G01_R11: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1005, Standalone: 51.984, Ratio: 0.019
Text: gov/publications/f
P0008_G01_R12: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1000, Standalone: 425.410, Ratio: 0.002
Text: /publications/fips
P0008_G01_R13: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 946, Standalone: 390.320, Ratio: 0.003
Text: publications/fips/
P0008_G01_R14: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 883, Standalone: 363.647, Ratio: 0.003
Text: ations/fips/f
P0008_G01_R15: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 952, Standalone: 456.876, Ratio: 0.002
Text: /fips/fips
P0008_G01_R16: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 255, Standalone: 2601.361, Ratio: 0.000
Text: fips/fips197
P0008_G01_R17: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 255, Standalone: 239.074, Ratio: 0.004
Text: ips/fips197/
P0008_G01_R18: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 257, Standalone: 1073.582, Ratio: 0.001
Text: /fips197/f
P0008_G01_R19: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 258, Standalone: 2921.899, Ratio: 0.000
Text: fips197/fips
P0008_G01_R20: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 257, Standalone: 61974.359, Ratio: 0.000
Text: ips197/fips-
P0008_G01_R21: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 256, Standalone: 569.421, Ratio: 0.002
Text: 197/fips-197
P0008_G01_R22: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 262, Standalone: 538.567, Ratio: 0.002
Text: /fips-197.
P0008_G01_R23: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 263, Standalone: 2894.621, Ratio: 0.000
Text: fips-197.pdf
P0008_G01_R24: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 13, Standalone: 38701.342, Ratio: 0.000
Text: ips-197.pdf.
P0008_G01_R25: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 15, Standalone: 3703.807, Ratio: 0.000
Text: -197.pdf.
Perplexity Range
1.00 16.28

Generation Analysis: P0008_G02

Prompt

AES is based on a design principle known as a substitution–permutation network, and is efficient in both software and hardware.

P0008_G02

Tokens: 100, Avg Perplexity: 2.351
AES-NI is a set of instructions for the x86 architecture that implements the AES algorithm. It is optimized for Intel's Xeon Phi coprocessor, and is available in Intel's Software Guard Extensions (SGX) technology. The AES-NI instructions are available for use by the operating system, and are available as a library for use in software. The AES-NI instructions are available for use by the operating system, and are available as a
Low Perplexity Regions (6 found):
P0008_G02_R01: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 357.968, Ratio: 0.003
Text: use by the operating system,
P0008_G02_R02: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1649.720, Ratio: 0.001
Text: by the operating system, and
P0008_G02_R03: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1680.110, Ratio: 0.001
Text: the operating system, and are
P0008_G02_R04: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 51.523, Ratio: 0.019
Text: operating system, and are available
P0008_G02_R05: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 93.914, Ratio: 0.011
Text: system, and are available as
P0008_G02_R06: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 68, Standalone: 114.595, Ratio: 0.009
Text: , and are available as a
Perplexity Range
1.00 18.78

Generation Analysis: P0008_G03

Prompt

AES is based on a design principle known as a substitution–permutation network, and is efficient in both software and hardware.

P0008_G03

Tokens: 100, Avg Perplexity: 2.512
The AES is defined by a key schedule and an encryption algorithm. The key schedule defines the number of rounds and the number of key bits in each round. The encryption algorithm is a series of transformations that are applied to a block of plaintext data to produce a block of ciphertext data. The AES is specified in terms of the number of rounds, the number of key bits in each round, and the round functions. The round functions are specified in terms of the round keys,
Low Perplexity Regions (1 found):
P0008_G03_R01: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6076.950, Ratio: 0.000
Text: each round. The encryption algorithm
Perplexity Range
1.00 11.80

Generation Analysis: P0008_G04

Prompt

AES is based on a design principle known as a substitution–permutation network, and is efficient in both software and hardware.

P0008_G04

Tokens: 100, Avg Perplexity: 3.060
It has been shown to be secure in the random oracle model of computation. AES has been standardized by the National Institute of Standards and Technology (NIST) as Federal Information Processing Standard (FIPS) 197. AES is defined in the following standards: AES was originally designed to be used in electronic data security, but is now also used in the encryption of hard drives, CDs, DVDs, and other media. AES is a symmetric block cipher that can encrypt and decrypt data. AES
Low Perplexity Regions (8 found):
P0008_G04_R01: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 76, Standalone: 41.538, Ratio: 0.024
Text: Institute of Standards and Technology (
P0008_G04_R02: Indices 23-29, Avg: 1.000, Range: 1.000-1.000, Infinigram: 19, Standalone: 136551.339, Ratio: 0.000
Text: of Standards and Technology (N
P0008_G04_R03: Indices 24-30, Avg: 1.000, Range: 1.000-1.000, Infinigram: 64, Standalone: 7.887, Ratio: 0.127
Text: Standards and Technology (NIST
P0008_G04_R04: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 24, Standalone: 2377.786, Ratio: 0.000
Text: and Technology (NIST)
P0008_G04_R05: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 784.512, Ratio: 0.001
Text: Information Processing Standard (FIPS
P0008_G04_R06: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 2858.752, Ratio: 0.000
Text: Processing Standard (FIPS)
P0008_G04_R07: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 131.538, Ratio: 0.008
Text: Standard (FIPS) 197
P0008_G04_R08: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 603, Standalone: 19266.046, Ratio: 0.000
Text: , DVDs, and other
Perplexity Range
1.00 19.08

Generation Analysis: P0009_G00

Prompt

The Data Encryption Standard (DES ) is a symmetric-key algorithm for the encryption of digital data.

P0009_G00

Tokens: 100, Avg Perplexity: 2.505
The algorithm was developed by IBM and the U.S. National Bureau of Standards (NBS) in the late 1970s, and was adopted as a U.S. Federal Information Processing Standard (FIPS) in the United States. The algorithm is also known as the Data Encryption Standard (DES) and is defined in FIPS 46-3. The DES algorithm was the first widely used stream cipher and was used in the Advanced Encryption Standard (AES) and Triple Data Enc
Low Perplexity Regions (3 found):
P0009_G00_R01: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 784.512, Ratio: 0.001
Text: Information Processing Standard (FIPS
P0009_G00_R02: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 2858.752, Ratio: 0.000
Text: Processing Standard (FIPS)
P0009_G00_R03: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 230.335, Ratio: 0.004
Text: Standard (FIPS) in
Perplexity Range
1.00 19.26

Generation Analysis: P0009_G01

Prompt

The Data Encryption Standard (DES ) is a symmetric-key algorithm for the encryption of digital data.

P0009_G01

Tokens: 100, Avg Perplexity: 2.663
It is a U.S. Federal Information Processing Standard (FIPS) approved algorithm. DES was designed by IBM in the late 1970s and is now being used in many applications. DES is a block cipher, meaning that the encryption process involves the use of a secret key to encrypt a message. The secret key is used to encrypt the message, and then the encrypted message is transmitted over a public channel. A recipient who has access to the secret key can then decrypt the message.
Low Perplexity Regions (2 found):
P0009_G01_R01: Indices 8-14, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 784.512, Ratio: 0.001
Text: Information Processing Standard (FIPS
P0009_G01_R02: Indices 9-15, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 2858.752, Ratio: 0.000
Text: Processing Standard (FIPS)
Perplexity Range
1.00 20.78

Generation Analysis: P0009_G02

Prompt

The Data Encryption Standard (DES ) is a symmetric-key algorithm for the encryption of digital data.

P0009_G02

Tokens: 100, Avg Perplexity: 1.525
It was published by the National Bureau of Standards (NBS) in 1977. It is a block cipher with a 64-bit block size. It is a symmetric-key algorithm. DES is a symmetric-key algorithm. DES is a block cipher. DES is a symmetric-key algorithm. DES is a block cipher. DES is a symmetric-key algorithm. DES is a block cipher. DES is a symmetric-key algorithm. DES is a block cipher. DES is a symmetric-key algorithm
Low Perplexity Regions (34 found):
P0009_G02_R01: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2427.696, Ratio: 0.000
Text: -key algorithm. DES is
P0009_G02_R02: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8050.002, Ratio: 0.000
Text: key algorithm. DES is a
P0009_G02_R03: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3711.762, Ratio: 0.000
Text: cipher. DES is a symmetric
P0009_G02_R04: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 65615.861, Ratio: 0.000
Text: . DES is a symmetric-
P0009_G02_R05: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 382.032, Ratio: 0.003
Text: DES is a symmetric-key
P0009_G02_R06: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 866.435, Ratio: 0.001
Text: is a symmetric-key algorithm
⚠️ Found in prompt
P0009_G02_R07: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 2265.787, Ratio: 0.000
Text: a symmetric-key algorithm.
P0009_G02_R08: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 659.597, Ratio: 0.002
Text: symmetric-key algorithm. DES
P0009_G02_R09: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2427.696, Ratio: 0.000
Text: -key algorithm. DES is
P0009_G02_R10: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8050.002, Ratio: 0.000
Text: key algorithm. DES is a
P0009_G02_R11: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 18517.528, Ratio: 0.000
Text: algorithm. DES is a block
P0009_G02_R12: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 65797.394, Ratio: 0.000
Text: . DES is a block cipher
P0009_G02_R13: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 613.610, Ratio: 0.002
Text: DES is a block cipher.
P0009_G02_R14: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1622.472, Ratio: 0.001
Text: is a block cipher. DES
P0009_G02_R15: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1120.374, Ratio: 0.001
Text: a block cipher. DES is
P0009_G02_R16: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8317.127, Ratio: 0.000
Text: block cipher. DES is a
P0009_G02_R17: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3711.762, Ratio: 0.000
Text: cipher. DES is a symmetric
P0009_G02_R18: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 65615.861, Ratio: 0.000
Text: . DES is a symmetric-
P0009_G02_R19: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 382.032, Ratio: 0.003
Text: DES is a symmetric-key
P0009_G02_R20: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 866.435, Ratio: 0.001
Text: is a symmetric-key algorithm
⚠️ Found in prompt
P0009_G02_R21: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 2265.787, Ratio: 0.000
Text: a symmetric-key algorithm.
P0009_G02_R22: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 659.597, Ratio: 0.002
Text: symmetric-key algorithm. DES
P0009_G02_R23: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2427.696, Ratio: 0.000
Text: -key algorithm. DES is
P0009_G02_R24: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8050.002, Ratio: 0.000
Text: key algorithm. DES is a
P0009_G02_R25: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 18517.528, Ratio: 0.000
Text: algorithm. DES is a block
P0009_G02_R26: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 65797.394, Ratio: 0.000
Text: . DES is a block cipher
P0009_G02_R27: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 613.610, Ratio: 0.002
Text: DES is a block cipher.
P0009_G02_R28: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1622.472, Ratio: 0.001
Text: is a block cipher. DES
P0009_G02_R29: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1120.374, Ratio: 0.001
Text: a block cipher. DES is
P0009_G02_R30: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8317.127, Ratio: 0.000
Text: block cipher. DES is a
P0009_G02_R31: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3711.762, Ratio: 0.000
Text: cipher. DES is a symmetric
P0009_G02_R32: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 65615.861, Ratio: 0.000
Text: . DES is a symmetric-
P0009_G02_R33: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 382.032, Ratio: 0.003
Text: DES is a symmetric-key
P0009_G02_R34: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 866.435, Ratio: 0.001
Text: is a symmetric-key algorithm
⚠️ Found in prompt
Perplexity Range
1.00 7.67

Generation Analysis: P0009_G03

Prompt

The Data Encryption Standard (DES ) is a symmetric-key algorithm for the encryption of digital data.

P0009_G03

Tokens: 100, Avg Perplexity: 1.779
The algorithm is defined in FIPS 46-3. It is a block cipher with a fixed key size of 56 bits. The DES algorithm is used to encrypt data at a rate of about 2,400 bits per second. The Data Encryption Standard (DES) is a symmetric-key algorithm for the encryption of digital data. The algorithm is defined in FIPS 46-3. It is a block cipher with a fixed key size of 56 bits. The DES algorithm is used to encrypt
Low Perplexity Regions (39 found):
P0009_G03_R01: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2270.836, Ratio: 0.000
Text: a symmetric-key algorithm for
⚠️ Found in prompt
P0009_G03_R02: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 78.630, Ratio: 0.013
Text: symmetric-key algorithm for the
⚠️ Found in prompt
P0009_G03_R03: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 994.935, Ratio: 0.001
Text: -key algorithm for the encryption
⚠️ Found in prompt
P0009_G03_R04: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 5365.351, Ratio: 0.000
Text: key algorithm for the encryption of
⚠️ Found in prompt
P0009_G03_R05: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2035.904, Ratio: 0.000
Text: algorithm for the encryption of digital
⚠️ Found in prompt
P0009_G03_R06: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 11797.717, Ratio: 0.000
Text: for the encryption of digital data
⚠️ Found in prompt
P0009_G03_R07: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 22264.987, Ratio: 0.000
Text: the encryption of digital data.
⚠️ Found in prompt
P0009_G03_R08: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 74.074, Ratio: 0.013
Text: encryption of digital data. The
P0009_G03_R09: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1726.055, Ratio: 0.001
Text: of digital data. The algorithm
P0009_G03_R10: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 182.016, Ratio: 0.005
Text: digital data. The algorithm is
P0009_G03_R11: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 162.035, Ratio: 0.006
Text: data. The algorithm is defined
P0009_G03_R12: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 24, Standalone: 450.237, Ratio: 0.002
Text: . The algorithm is defined in
P0009_G03_R13: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1228.095, Ratio: 0.001
Text: The algorithm is defined in F
P0009_G03_R14: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 685.792, Ratio: 0.001
Text: algorithm is defined in FIPS
P0009_G03_R15: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 475.749, Ratio: 0.002
Text: is defined in FIPS 46
P0009_G03_R16: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 334.276, Ratio: 0.003
Text: defined in FIPS 46-
P0009_G03_R17: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 723.429, Ratio: 0.001
Text: in FIPS 46-3
P0009_G03_R18: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1627.986, Ratio: 0.001
Text: FIPS 46-3.
P0009_G03_R19: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4252.098, Ratio: 0.000
Text: IPS 46-3. It
P0009_G03_R20: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 54.420, Ratio: 0.018
Text: 46-3. It is
P0009_G03_R21: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 112, Standalone: 126.549, Ratio: 0.008
Text: -3. It is a
P0009_G03_R22: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2022.575, Ratio: 0.000
Text: 3. It is a block
P0009_G03_R23: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 13, Standalone: 1747.661, Ratio: 0.001
Text: . It is a block cipher
P0009_G03_R24: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1693.782, Ratio: 0.001
Text: It is a block cipher with
P0009_G03_R25: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 564.707, Ratio: 0.002
Text: is a block cipher with a
P0009_G03_R26: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 520.363, Ratio: 0.002
Text: a block cipher with a fixed
P0009_G03_R27: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7858.272, Ratio: 0.000
Text: block cipher with a fixed key
P0009_G03_R28: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 74.538, Ratio: 0.013
Text: cipher with a fixed key size
P0009_G03_R29: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 754.235, Ratio: 0.001
Text: with a fixed key size of
P0009_G03_R30: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1188.095, Ratio: 0.001
Text: a fixed key size of 56
P0009_G03_R31: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 990.303, Ratio: 0.001
Text: fixed key size of 56 bits
P0009_G03_R32: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1044.387, Ratio: 0.001
Text: key size of 56 bits.
P0009_G03_R33: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1476.857, Ratio: 0.001
Text: size of 56 bits. The
P0009_G03_R34: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8082.219, Ratio: 0.000
Text: of 56 bits. The DES
P0009_G03_R35: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2952.856, Ratio: 0.000
Text: 56 bits. The DES algorithm
P0009_G03_R36: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9221.920, Ratio: 0.000
Text: bits. The DES algorithm is
P0009_G03_R37: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 36768.961, Ratio: 0.000
Text: . The DES algorithm is used
P0009_G03_R38: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 25114.478, Ratio: 0.000
Text: The DES algorithm is used to
P0009_G03_R39: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 2418.415, Ratio: 0.000
Text: DES algorithm is used to encrypt
Perplexity Range
1.00 12.69

Generation Analysis: P0009_G04

Prompt

The Data Encryption Standard (DES ) is a symmetric-key algorithm for the encryption of digital data.

P0009_G04

Tokens: 100, Avg Perplexity: 2.768
It is the standard encryption algorithm used by the United States government for data encryption. It is a block cipher with variable key length, which is defined in the Data Encryption Standard (DES) standard published by the National Institute of Standards and Technology (NIST). DES was first developed by IBM in the 1960s and was the first widely used encryption algorithm. It is named after its inventors, Ron Rivest, Adi Shamir, and Leonard Adleman. The algorithm is a simple substitution
Low Perplexity Regions (10 found):
P0009_G04_R01: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 19, Standalone: 136551.339, Ratio: 0.000
Text: of Standards and Technology (N
P0009_G04_R02: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 64, Standalone: 7.887, Ratio: 0.127
Text: Standards and Technology (NIST
P0009_G04_R03: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 97.126, Ratio: 0.010
Text: Rivest, Adi Sham
P0009_G04_R04: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 762, Standalone: 2583.420, Ratio: 0.000
Text: est, Adi Shamir
P0009_G04_R05: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 676, Standalone: 3066.886, Ratio: 0.000
Text: , Adi Shamir,
P0009_G04_R06: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 138.637, Ratio: 0.007
Text: Adi Shamir, and
P0009_G04_R07: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 390, Standalone: 452121.608, Ratio: 0.000
Text: i Shamir, and Leonard
P0009_G04_R08: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 425.795, Ratio: 0.002
Text: Shamir, and Leonard Ad
P0009_G04_R09: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 319, Standalone: 5281.254, Ratio: 0.000
Text: ir, and Leonard Adleman
P0009_G04_R10: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 94, Standalone: 19385.901, Ratio: 0.000
Text: , and Leonard Adleman.
Perplexity Range
1.00 16.92

Generation Analysis: P0010_G00

Prompt

In cryptography, a block cipher is a deterministic algorithm operating on fixed-length groups of bits, called blocks, with an unvarying transformation that is specified by a symmetric key.

P0010_G00

Tokens: 100, Avg Perplexity: 1.991
In cryptography, a block cipher is a deterministic algorithm operating on fixed-length groups of bits, called blocks, with an unvarying transformation that is specified by a symmetric key. The term block cipher was coined by Claude Shannon in 1949 to describe a type of cipher that was used in the United States and Canada. The term block cipher is also used to refer to any cipher that is based on the concept of a block, whether it is a block cipher, stream cipher,
Low Perplexity Regions (32 found):
P0010_G00_R01: Indices 4-10, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 1202.448, Ratio: 0.001
Text: ography, a block cipher is
⚠️ Found in prompt
P0010_G00_R02: Indices 5-11, Avg: 1.000, Range: 1.000-1.000, Infinigram: 29, Standalone: 544.395, Ratio: 0.002
Text: , a block cipher is a
⚠️ Found in prompt
P0010_G00_R03: Indices 6-12, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 541.506, Ratio: 0.002
Text: a block cipher is a deterministic
⚠️ Found in prompt
P0010_G00_R04: Indices 7-13, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7877.168, Ratio: 0.000
Text: block cipher is a deterministic algorithm
⚠️ Found in prompt
P0010_G00_R05: Indices 8-14, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 301.974, Ratio: 0.003
Text: cipher is a deterministic algorithm operating
⚠️ Found in prompt
P0010_G00_R06: Indices 9-15, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2734.936, Ratio: 0.000
Text: is a deterministic algorithm operating on
⚠️ Found in prompt
P0010_G00_R07: Indices 10-16, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8317.410, Ratio: 0.000
Text: a deterministic algorithm operating on fixed
⚠️ Found in prompt
P0010_G00_R08: Indices 11-17, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1325.472, Ratio: 0.001
Text: deterministic algorithm operating on fixed-
⚠️ Found in prompt
P0010_G00_R09: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2100.074, Ratio: 0.000
Text: algorithm operating on fixed-length
⚠️ Found in prompt
P0010_G00_R10: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1773.589, Ratio: 0.001
Text: operating on fixed-length groups
⚠️ Found in prompt
P0010_G00_R11: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7462.721, Ratio: 0.000
Text: on fixed-length groups of
⚠️ Found in prompt
P0010_G00_R12: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 484.710, Ratio: 0.002
Text: fixed-length groups of bits
⚠️ Found in prompt
P0010_G00_R13: Indices 16-22, Avg: 1.000, Range: 1.000-1.000, Infinigram: 18, Standalone: 5579.924, Ratio: 0.000
Text: -length groups of bits,
⚠️ Found in prompt
P0010_G00_R14: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 16, Standalone: 10288.117, Ratio: 0.000
Text: length groups of bits, called
⚠️ Found in prompt
P0010_G00_R15: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 2377.978, Ratio: 0.000
Text: groups of bits, called blocks
⚠️ Found in prompt
P0010_G00_R16: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5279.227, Ratio: 0.000
Text: of bits, called blocks,
⚠️ Found in prompt
P0010_G00_R17: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 642.895, Ratio: 0.002
Text: bits, called blocks, with
⚠️ Found in prompt
P0010_G00_R18: Indices 21-27, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12, Standalone: 15178.245, Ratio: 0.000
Text: , called blocks, with an
⚠️ Found in prompt
P0010_G00_R19: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 10006.719, Ratio: 0.000
Text: called blocks, with an un
⚠️ Found in prompt
P0010_G00_R20: Indices 23-29, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 125.581, Ratio: 0.008
Text: blocks, with an unvary
⚠️ Found in prompt
P0010_G00_R21: Indices 24-30, Avg: 1.000, Range: 1.000-1.000, Infinigram: 50, Standalone: 113.024, Ratio: 0.009
Text: , with an unvarying
⚠️ Found in prompt
P0010_G00_R22: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6078.738, Ratio: 0.000
Text: with an unvarying transformation
⚠️ Found in prompt
P0010_G00_R23: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3457.406, Ratio: 0.000
Text: an unvarying transformation that
⚠️ Found in prompt
P0010_G00_R24: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 15203.321, Ratio: 0.000
Text: unvarying transformation that is
⚠️ Found in prompt
P0010_G00_R25: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 1161.877, Ratio: 0.001
Text: varying transformation that is specified
⚠️ Found in prompt
P0010_G00_R26: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 11602.258, Ratio: 0.000
Text: ing transformation that is specified by
⚠️ Found in prompt
P0010_G00_R27: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 475.997, Ratio: 0.002
Text: transformation that is specified by a
⚠️ Found in prompt
P0010_G00_R28: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1953.757, Ratio: 0.001
Text: that is specified by a symmetric
⚠️ Found in prompt
P0010_G00_R29: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2006.523, Ratio: 0.000
Text: is specified by a symmetric key
⚠️ Found in prompt
P0010_G00_R30: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 985.508, Ratio: 0.001
Text: specified by a symmetric key.
⚠️ Found in prompt
P0010_G00_R31: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2832.845, Ratio: 0.000
Text: by a symmetric key.
⚠️ Found in prompt
P0010_G00_R32: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2848.887, Ratio: 0.000
Text: a symmetric key.
⚠️ Found in prompt
Perplexity Range
1.00 10.64

Generation Analysis: P0010_G01

Prompt

In cryptography, a block cipher is a deterministic algorithm operating on fixed-length groups of bits, called blocks, with an unvarying transformation that is specified by a symmetric key.

P0010_G01

Tokens: 100, Avg Perplexity: 2.417
Block ciphers are used to encrypt data, and the resulting ciphertext is called a block ciphertext. Block ciphers are often used to encrypt data for storage on a medium, such as a disk, or to encrypt data that is transmitted over a network. Block ciphers are also used in digital rights management to encrypt digital media content. Block ciphers can be divided into symmetric and asymmetric types. Symmetric block ciphers operate on fixed-length groups of bits,
Low Perplexity Regions (3 found):
P0010_G01_R01: Indices 14-20, Avg: 1.009, Range: 1.000-1.055, Infinigram: 0, Standalone: 591.375, Ratio: 0.002
Text: text is called a block cipher
P0010_G01_R02: Indices 15-21, Avg: 1.009, Range: 1.000-1.055, Infinigram: 0, Standalone: 1031.263, Ratio: 0.001
Text: is called a block ciphertext
P0010_G01_R03: Indices 16-22, Avg: 1.009, Range: 1.000-1.055, Infinigram: 0, Standalone: 932.267, Ratio: 0.001
Text: called a block ciphertext.
Perplexity Range
1.00 14.18

Generation Analysis: P0010_G02

Prompt

In cryptography, a block cipher is a deterministic algorithm operating on fixed-length groups of bits, called blocks, with an unvarying transformation that is specified by a symmetric key.

P0010_G02

Tokens: 100, Avg Perplexity: 2.511
A block cipher is often used as the core of a more complex cipher, such as a stream cipher, a block cipher mode of operation, or a key agreement protocol. Block ciphers can be used to encrypt a message by encrypting each block of the message with a key. The simplest block cipher is the substitution cipher, which replaces each bit of the plaintext with a bit of the ciphertext. The simplest stream cipher is the additive cipher, which adds a bit of
Low Perplexity Regions (1 found):
P0010_G02_R01: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 25856.831, Ratio: 0.000
Text: a bit of the ciphertext
Perplexity Range
1.00 18.09

Generation Analysis: P0010_G03

Prompt

In cryptography, a block cipher is a deterministic algorithm operating on fixed-length groups of bits, called blocks, with an unvarying transformation that is specified by a symmetric key.

P0010_G03

Tokens: 100, Avg Perplexity: 3.161
The blocks are usually grouped into groups of 64 bits, 128 bits, or more. The block cipher is used to encrypt data in such a way that the same transformation is applied to each block of data. This means that a block cipher can be used to encrypt a message by transforming the message into ciphertext and then encrypting the ciphertext using the same transformation. Block ciphers are commonly used to encrypt data such as credit card numbers, social security numbers, or other personal information.
Low Perplexity Regions (1 found):
P0010_G03_R01: Indices 62-68, Avg: 1.012, Range: 1.000-1.071, Infinigram: 0, Standalone: 26714.126, Ratio: 0.000
Text: then encrypting the ciphertext
Perplexity Range
1.00 25.85

Generation Analysis: P0010_G04

Prompt

In cryptography, a block cipher is a deterministic algorithm operating on fixed-length groups of bits, called blocks, with an unvarying transformation that is specified by a symmetric key.

P0010_G04

Tokens: 100, Avg Perplexity: 3.117
The algorithm is designed to operate on blocks of data of a certain size, and to be easy to implement in hardware. Block ciphers are often used in cryptography to encrypt messages, but they can also be used to encrypt data, to create digital signatures, and to create one-time pads. Block ciphers are used in a variety of cryptographic protocols, including symmetric-key encryption, asymmetric key encryption, and public-key cryptography. The security of block cip
Low Perplexity Regions (1 found):
P0010_G04_R01: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 309, Standalone: 8249.348, Ratio: 0.000
Text: -time pads.
Perplexity Range
1.00 21.78

Generation Analysis: P0011_G00

Prompt

A stream cipher is a symmetric key cipher where plaintext digits are combined with a pseudorandom cipher digit stream (keystream).

P0011_G00

Tokens: 100, Avg Perplexity: 2.059
The resulting ciphertext is a stream of digits that is identical to the keystream. The stream cipher is based on the principle of a stream cipher, which is a pseudorandom cipher that uses a stream of pseudorandom digits. The stream cipher is based on the principle of a stream cipher, which is a pseudorandom cipher that uses a stream of pseudorandom digits. The stream cipher is based on the principle of a stream cipher, which is a pseudorandom cipher that
Low Perplexity Regions (32 found):
P0011_G00_R01: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 884.384, Ratio: 0.001
Text: of a stream cipher, which
P0011_G00_R02: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1408.891, Ratio: 0.001
Text: a stream cipher, which is
P0011_G00_R03: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 30888.375, Ratio: 0.000
Text: stream cipher, which is a
P0011_G00_R04: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 195.617, Ratio: 0.005
Text: cipher, which is a pseud
P0011_G00_R05: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 1849.202, Ratio: 0.001
Text: , which is a pseudor
P0011_G00_R06: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1455.705, Ratio: 0.001
Text: which is a pseudorandom
P0011_G00_R07: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1091.682, Ratio: 0.001
Text: is a pseudorandom cipher
P0011_G00_R08: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3256.759, Ratio: 0.000
Text: a pseudorandom cipher that
P0011_G00_R09: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 746.302, Ratio: 0.001
Text: pseudorandom cipher that uses
P0011_G00_R10: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 25326.177, Ratio: 0.000
Text: orandom cipher that uses a
P0011_G00_R11: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9239.330, Ratio: 0.000
Text: andom cipher that uses a stream
P0011_G00_R12: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 73.117, Ratio: 0.014
Text: cipher that uses a stream of
P0011_G00_R13: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1223.767, Ratio: 0.001
Text: that uses a stream of pseud
P0011_G00_R14: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 741.763, Ratio: 0.001
Text: uses a stream of pseudor
P0011_G00_R15: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 33, Standalone: 2828.904, Ratio: 0.000
Text: a stream of pseudorandom
P0011_G00_R16: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3351.381, Ratio: 0.000
Text: stream of pseudorandom digits
P0011_G00_R17: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5738.635, Ratio: 0.000
Text: of pseudorandom digits.
P0011_G00_R18: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 30898.284, Ratio: 0.000
Text: stream cipher is based on the
P0011_G00_R19: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 48.418, Ratio: 0.021
Text: cipher is based on the principle
P0011_G00_R20: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 71, Standalone: 119.172, Ratio: 0.008
Text: is based on the principle of
P0011_G00_R21: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 49.053, Ratio: 0.020
Text: based on the principle of a
P0011_G00_R22: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2784.387, Ratio: 0.000
Text: on the principle of a stream
P0011_G00_R23: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3359.952, Ratio: 0.000
Text: the principle of a stream cipher
P0011_G00_R24: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1351.355, Ratio: 0.001
Text: principle of a stream cipher,
P0011_G00_R25: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 884.384, Ratio: 0.001
Text: of a stream cipher, which
P0011_G00_R26: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1408.891, Ratio: 0.001
Text: a stream cipher, which is
P0011_G00_R27: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 30888.375, Ratio: 0.000
Text: stream cipher, which is a
P0011_G00_R28: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 195.617, Ratio: 0.005
Text: cipher, which is a pseud
P0011_G00_R29: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 1849.202, Ratio: 0.001
Text: , which is a pseudor
P0011_G00_R30: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1455.705, Ratio: 0.001
Text: which is a pseudorandom
P0011_G00_R31: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1091.682, Ratio: 0.001
Text: is a pseudorandom cipher
P0011_G00_R32: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3256.759, Ratio: 0.000
Text: a pseudorandom cipher that
Perplexity Range
1.00 27.99

Generation Analysis: P0011_G01

Prompt

A stream cipher is a symmetric key cipher where plaintext digits are combined with a pseudorandom cipher digit stream (keystream).

P0011_G01

Tokens: 100, Avg Perplexity: 1.552
A stream cipher is a type of symmetric encryption algorithm that uses a keystream to encrypt a plaintext message. The keystream is generated by a pseudo-random number generator. A stream cipher is a type of symmetric encryption algorithm that uses a keystream to encrypt a plaintext message. The keystream is generated by a pseudo-random number generator. A stream cipher is a type of symmetric encryption algorithm that uses a keystream to encrypt a plaintext message. The key
Low Perplexity Regions (46 found):
P0011_G01_R01: Indices 43-49, Avg: 1.017, Range: 1.000-1.100, Infinigram: 0, Standalone: 2372.159, Ratio: 0.000
Text: a type of symmetric encryption algorithm
P0011_G01_R02: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6579.353, Ratio: 0.000
Text: type of symmetric encryption algorithm that
P0011_G01_R03: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8220.750, Ratio: 0.000
Text: of symmetric encryption algorithm that uses
P0011_G01_R04: Indices 46-52, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3387.075, Ratio: 0.000
Text: symmetric encryption algorithm that uses a
P0011_G01_R05: Indices 47-53, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 67.596, Ratio: 0.015
Text: encryption algorithm that uses a key
P0011_G01_R06: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 189.257, Ratio: 0.005
Text: algorithm that uses a keystream
P0011_G01_R07: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1309.305, Ratio: 0.001
Text: that uses a keystream to
P0011_G01_R08: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 825.351, Ratio: 0.001
Text: uses a keystream to encrypt
P0011_G01_R09: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8967.543, Ratio: 0.000
Text: a keystream to encrypt a
P0011_G01_R10: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12467.935, Ratio: 0.000
Text: keystream to encrypt a plain
P0011_G01_R11: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1058.088, Ratio: 0.001
Text: stream to encrypt a plaintext
P0011_G01_R12: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12593.514, Ratio: 0.000
Text: to encrypt a plaintext message
P0011_G01_R13: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 46.154, Ratio: 0.022
Text: encrypt a plaintext message.
P0011_G01_R14: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 686.600, Ratio: 0.001
Text: a plaintext message. The
P0011_G01_R15: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 21.108, Ratio: 0.047
Text: plaintext message. The key
P0011_G01_R16: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3577.774, Ratio: 0.000
Text: text message. The keystream
P0011_G01_R17: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3023.835, Ratio: 0.000
Text: message. The keystream is
P0011_G01_R18: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 13, Standalone: 14275.233, Ratio: 0.000
Text: . The keystream is generated
P0011_G01_R19: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 13610.285, Ratio: 0.000
Text: The keystream is generated by
P0011_G01_R20: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 12465.043, Ratio: 0.000
Text: keystream is generated by a
P0011_G01_R21: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 680.184, Ratio: 0.001
Text: stream is generated by a pseudo
P0011_G01_R22: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 469.637, Ratio: 0.002
Text: is generated by a pseudo-
P0011_G01_R23: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 370.865, Ratio: 0.003
Text: generated by a pseudo-random
P0011_G01_R24: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1312.229, Ratio: 0.001
Text: by a pseudo-random number
P0011_G01_R25: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 23, Standalone: 3558.469, Ratio: 0.000
Text: a pseudo-random number generator
P0011_G01_R26: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12, Standalone: 7.016, Ratio: 0.143
Text: pseudo-random number generator.
P0011_G01_R27: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1339, Standalone: 1175.826, Ratio: 0.001
Text: -random number generator.
P0011_G01_R28: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1485, Standalone: 78.663, Ratio: 0.013
Text: random number generator.
P0011_G01_R29: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 30899.019, Ratio: 0.000
Text: stream cipher is a type of
P0011_G01_R30: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 32.876, Ratio: 0.030
Text: cipher is a type of symmetric
P0011_G01_R31: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1268.739, Ratio: 0.001
Text: is a type of symmetric encryption
P0011_G01_R32: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2372.159, Ratio: 0.000
Text: a type of symmetric encryption algorithm
P0011_G01_R33: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6579.353, Ratio: 0.000
Text: type of symmetric encryption algorithm that
P0011_G01_R34: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8220.750, Ratio: 0.000
Text: of symmetric encryption algorithm that uses
P0011_G01_R35: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3387.075, Ratio: 0.000
Text: symmetric encryption algorithm that uses a
P0011_G01_R36: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 67.596, Ratio: 0.015
Text: encryption algorithm that uses a key
P0011_G01_R37: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 189.257, Ratio: 0.005
Text: algorithm that uses a keystream
P0011_G01_R38: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1309.305, Ratio: 0.001
Text: that uses a keystream to
P0011_G01_R39: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 825.351, Ratio: 0.001
Text: uses a keystream to encrypt
P0011_G01_R40: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8967.543, Ratio: 0.000
Text: a keystream to encrypt a
P0011_G01_R41: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12467.935, Ratio: 0.000
Text: keystream to encrypt a plain
P0011_G01_R42: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1058.088, Ratio: 0.001
Text: stream to encrypt a plaintext
P0011_G01_R43: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12593.514, Ratio: 0.000
Text: to encrypt a plaintext message
P0011_G01_R44: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 46.154, Ratio: 0.022
Text: encrypt a plaintext message.
P0011_G01_R45: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 686.600, Ratio: 0.001
Text: a plaintext message. The
P0011_G01_R46: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 21.108, Ratio: 0.047
Text: plaintext message. The key
Perplexity Range
1.00 12.60

Generation Analysis: P0011_G02

Prompt

A stream cipher is a symmetric key cipher where plaintext digits are combined with a pseudorandom cipher digit stream (keystream).

P0011_G02

Tokens: 100, Avg Perplexity: 2.657
The keystream is generated by a key generator, and is not known to the user. The keystream is used to encrypt a plaintext message. The keystream is used to decrypt the encrypted message. The keystream is generated using a key, which is a secret value known only to the user. The key is a sequence of digits. In a stream cipher, the keystream is generated by combining the digits of the key with a pseudorandom number generator (PRNG).
Perplexity Range
1.00 27.64

Generation Analysis: P0011_G03

Prompt

A stream cipher is a symmetric key cipher where plaintext digits are combined with a pseudorandom cipher digit stream (keystream).

P0011_G03

Tokens: 100, Avg Perplexity: 2.356
The keystream is generated by a pseudorandom number generator (PRNG) and is not dependent on the plaintext. A stream cipher uses a block cipher as its underlying cipher. Stream ciphers are used in some stream cipher modes of operation. The most common mode of operation is the Electronic Codebook mode, which is used in the Advanced Encryption Standard (AES). History The term "stream cipher" was coined by Claude Shannon in his 1948 paper "A
Low Perplexity Regions (1 found):
P0011_G03_R01: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 407, Standalone: 1320.143, Ratio: 0.001
Text: Advanced Encryption Standard (AES
Perplexity Range
1.00 17.27

Generation Analysis: P0011_G04

Prompt

A stream cipher is a symmetric key cipher where plaintext digits are combined with a pseudorandom cipher digit stream (keystream).

P0011_G04

Tokens: 100, Avg Perplexity: 2.540
This keystream is generated using a cryptographic hash function. The resulting keystream is then used to encrypt the plaintext. The keystream is not a secret, it is just a stream of random digits. The keystream is used to encrypt the plaintext, and is discarded after the encryption is complete. The keystream is generated by a cryptographic hash function, such as the SHA-1 or MD5. The resulting keystream is a stream of random
Perplexity Range
1.00 14.62

Generation Analysis: P0012_G00

Prompt

The one-time-pad is one of the most practical methods of encryption where one or both parties must do all work by hand, without the aid of a computer.

P0012_G00

Tokens: 100, Avg Perplexity: 2.960
The one-time pad is used for secret communications between two parties. A one-time pad is a special kind of code, where the same key is used for a number of encryptions. Each encryption is done with a different key. This means that if one key is compromised, the code can be broken. The one-time pad is used in secret communications because it is impossible to tell if the key has been compromised. The one-time pad is also called a
Low Perplexity Regions (1 found):
P0012_G00_R01: Indices 17-23, Avg: 1.018, Range: 1.000-1.111, Infinigram: 0, Standalone: 45.446, Ratio: 0.022
Text: one-time pad is a
Perplexity Range
1.00 15.21

Generation Analysis: P0012_G01

Prompt

The one-time-pad is one of the most practical methods of encryption where one or both parties must do all work by hand, without the aid of a computer.

P0012_G01

Tokens: 100, Avg Perplexity: 1.996
The one-time pad is a secret code that is used to encrypt messages. The code is used to encrypt a message, and then the message is sent to the other party. The other party then uses the code to decrypt the message. The message is sent in the clear, but the code is used to encrypt the message, so that only the person who knows the code can read the message. The one-time pad is a secret code that is used to encrypt messages. The
Low Perplexity Regions (4 found):
P0012_G01_R01: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 503.222, Ratio: 0.002
Text: the code can read the message
P0012_G01_R02: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 182.646, Ratio: 0.005
Text: code can read the message.
P0012_G01_R03: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 317.134, Ratio: 0.003
Text: is used to encrypt messages.
P0012_G01_R04: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 454.136, Ratio: 0.002
Text: used to encrypt messages. The
Perplexity Range
1.00 23.59

Generation Analysis: P0012_G02

Prompt

The one-time-pad is one of the most practical methods of encryption where one or both parties must do all work by hand, without the aid of a computer.

P0012_G02

Tokens: 100, Avg Perplexity: 3.231
The one-time-pad is not practical for modern encryption because it is difficult to use and requires a great deal of work to implement. A number of modern encryption systems have been developed that use the one-time-pad. These systems are based on a mathematical theorem called the Discrete Logarithm Problem, or DLP. The DLP is a mathematical problem that is well known to those skilled in the art. The DLP is the problem of finding the greatest common divisor of two
Perplexity Range
1.00 30.19

Generation Analysis: P0012_G03

Prompt

The one-time-pad is one of the most practical methods of encryption where one or both parties must do all work by hand, without the aid of a computer.

P0012_G03

Tokens: 100, Avg Perplexity: 2.335
The one-time-pad is a stream cipher. It is a method of encryption that uses a random stream of bits. The one-time-pad is one of the simplest and most practical methods of encryption. It is the method of choice for most military encryption systems. The one-time-pad is one of the simplest and most practical methods of encryption. It is the method of choice for most military encryption systems. The one-time-pad is a stream cipher. It is a method
Low Perplexity Regions (18 found):
P0012_G03_R01: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 25.358, Ratio: 0.039
Text: one-time-pad is
⚠️ Found in prompt
P0012_G03_R02: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1484.463, Ratio: 0.001
Text: and most practical methods of encryption
P0012_G03_R03: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1100.244, Ratio: 0.001
Text: most practical methods of encryption.
P0012_G03_R04: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1860.406, Ratio: 0.001
Text: practical methods of encryption. It
P0012_G03_R05: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1155.896, Ratio: 0.001
Text: methods of encryption. It is
P0012_G03_R06: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 24871.771, Ratio: 0.000
Text: of encryption. It is the
P0012_G03_R07: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 69.496, Ratio: 0.014
Text: encryption. It is the method
P0012_G03_R08: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 511, Standalone: 256.358, Ratio: 0.004
Text: . It is the method of
P0012_G03_R09: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 248.277, Ratio: 0.004
Text: It is the method of choice
P0012_G03_R10: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 22, Standalone: 377.815, Ratio: 0.003
Text: is the method of choice for
P0012_G03_R11: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 440.850, Ratio: 0.002
Text: the method of choice for most
P0012_G03_R12: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 932.431, Ratio: 0.001
Text: method of choice for most military
P0012_G03_R13: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7889.098, Ratio: 0.000
Text: of choice for most military encryption
P0012_G03_R14: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3750.972, Ratio: 0.000
Text: choice for most military encryption systems
P0012_G03_R15: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6378.076, Ratio: 0.000
Text: for most military encryption systems.
P0012_G03_R16: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 25.358, Ratio: 0.039
Text: one-time-pad is
⚠️ Found in prompt
P0012_G03_R17: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 30889.795, Ratio: 0.000
Text: stream cipher. It is a
P0012_G03_R18: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 37.095, Ratio: 0.027
Text: cipher. It is a method
Perplexity Range
1.00 17.44

Generation Analysis: P0012_G04

Prompt

The one-time-pad is one of the most practical methods of encryption where one or both parties must do all work by hand, without the aid of a computer.

P0012_G04

Tokens: 100, Avg Perplexity: 2.991
One-time pads were invented by Claude Shannon in 1948 and are based on the idea that if two parties have access to a one-time pad, they can exchange messages without ever revealing the pad to each other. One-time pads are used in a variety of applications, such as secret communications between two parties, or the exchange of secret information between two parties and a government agency. The one-time pad is a method of encryption that uses a random string of bits as a
Perplexity Range
1.00 22.67

Generation Analysis: P0013_G00

Prompt

Cryptanalysis is used to breach cryptographic security systems and gain access to the contents of encrypted messages, even if the cryptographic key is unknown.

P0013_G00

Tokens: 100, Avg Perplexity: 2.132
The first step in the attack is to use a cryptographic key to encrypt a message. The second step is to use the same cryptographic key to decrypt the message. The third step is to compare the encrypted message with the decrypted message. If the encrypted and decrypted messages are identical, then the attacker knows that the cryptographic key is valid and can use it to decrypt any message. The most common cryptographic key is a symmetric key, which is used to
Low Perplexity Regions (3 found):
P0013_G00_R01: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 13, Standalone: 836.513, Ratio: 0.001
Text: ographic key to decrypt the
P0013_G00_R02: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 381.175, Ratio: 0.003
Text: key to decrypt the message
P0013_G00_R03: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 3188.668, Ratio: 0.000
Text: to decrypt the message.
Perplexity Range
1.00 26.17

Generation Analysis: P0013_G01

Prompt

Cryptanalysis is used to breach cryptographic security systems and gain access to the contents of encrypted messages, even if the cryptographic key is unknown.

P0013_G01

Tokens: 100, Avg Perplexity: 1.987
The term cryptanalysis is also used to describe the study of the design and analysis of cryptographic systems. The term cryptanalysis is also used in the context of cryptography to describe the study of the design and analysis of cryptographic systems. Cryptanalysis is also the study of cryptographic systems, the study of how cryptography is applied to protect information. Cryptanalysis is also the study of the design and analysis of cryptographic systems. The term cryptanalysis is also used
Low Perplexity Regions (9 found):
P0013_G01_R01: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 6846.370, Ratio: 0.000
Text: design and analysis of cryptographic
P0013_G01_R02: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4055.273, Ratio: 0.000
Text: and analysis of cryptographic systems
P0013_G01_R03: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3983.642, Ratio: 0.000
Text: analysis of cryptographic systems.
P0013_G01_R04: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 6846.370, Ratio: 0.000
Text: design and analysis of cryptographic
P0013_G01_R05: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4055.273, Ratio: 0.000
Text: and analysis of cryptographic systems
P0013_G01_R06: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3983.642, Ratio: 0.000
Text: analysis of cryptographic systems.
P0013_G01_R07: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7868.163, Ratio: 0.000
Text: of cryptographic systems.
P0013_G01_R08: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 14, Standalone: 58.081, Ratio: 0.017
Text: cryptographic systems.
P0013_G01_R09: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 334874.577, Ratio: 0.000
Text: term cryptanalysis is also used
Perplexity Range
1.00 9.74

Generation Analysis: P0013_G02

Prompt

Cryptanalysis is used to breach cryptographic security systems and gain access to the contents of encrypted messages, even if the cryptographic key is unknown.

P0013_G02

Tokens: 100, Avg Perplexity: 2.530
In this section, we will see how the concept of cryptanalysis can be applied to a simple encryption scheme. We will then discuss the concept of cryptanalysis and show how it can be applied to cryptographic systems. # Cryptanalysis of simple encryption schemes In this section, we will see how the concept of cryptanalysis can be applied to a simple encryption scheme. We will then discuss the concept of cryptanalysis and show how it can be applied to cryptographic systems.
Low Perplexity Regions (24 found):
P0013_G02_R01: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2751.816, Ratio: 0.000
Text: concept of cryptanalysis can be
P0013_G02_R02: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7940.275, Ratio: 0.000
Text: of cryptanalysis can be applied
P0013_G02_R03: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1088.813, Ratio: 0.001
Text: cryptanalysis can be applied to
P0013_G02_R04: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 242.808, Ratio: 0.004
Text: analysis can be applied to a
P0013_G02_R05: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 156.507, Ratio: 0.006
Text: can be applied to a simple
P0013_G02_R06: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3907.836, Ratio: 0.000
Text: be applied to a simple encryption
P0013_G02_R07: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5175.549, Ratio: 0.000
Text: applied to a simple encryption scheme
P0013_G02_R08: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3103.835, Ratio: 0.000
Text: to a simple encryption scheme.
P0013_G02_R09: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 271.054, Ratio: 0.004
Text: will then discuss the concept of
P0013_G02_R10: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2545.326, Ratio: 0.000
Text: then discuss the concept of crypt
P0013_G02_R11: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1694.596, Ratio: 0.001
Text: discuss the concept of cryptanalysis
P0013_G02_R12: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3379.397, Ratio: 0.000
Text: the concept of cryptanalysis and
P0013_G02_R13: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3339.775, Ratio: 0.000
Text: concept of cryptanalysis and show
P0013_G02_R14: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9618.667, Ratio: 0.000
Text: of cryptanalysis and show how
P0013_G02_R15: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3742.326, Ratio: 0.000
Text: cryptanalysis and show how it
P0013_G02_R16: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 597.207, Ratio: 0.002
Text: analysis and show how it can
P0013_G02_R17: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 436.971, Ratio: 0.002
Text: and show how it can be
P0013_G02_R18: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 27.698, Ratio: 0.036
Text: show how it can be applied
P0013_G02_R19: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 25.039, Ratio: 0.040
Text: how it can be applied to
P0013_G02_R20: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3448.259, Ratio: 0.000
Text: it can be applied to crypt
P0013_G02_R21: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3638.885, Ratio: 0.000
Text: can be applied to cryptographic
P0013_G02_R22: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4463.702, Ratio: 0.000
Text: be applied to cryptographic systems
P0013_G02_R23: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6088.489, Ratio: 0.000
Text: applied to cryptographic systems.
P0013_G02_R24: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 25005.273, Ratio: 0.000
Text: to cryptographic systems.
Perplexity Range
1.00 23.26

Generation Analysis: P0013_G03

Prompt

Cryptanalysis is used to breach cryptographic security systems and gain access to the contents of encrypted messages, even if the cryptographic key is unknown.

P0013_G03

Tokens: 100, Avg Perplexity: 2.147
Cryptanalysis is a branch of cryptography, which deals with the use of cryptographic systems and protocols. The word "cryptanalysis" was coined by the French mathematician and cryptographer Émile Baudot in the late 19th century. History Cryptanalysis is a branch of cryptography that deals with the use of cryptographic systems and protocols. In the late 19th century, Émile Baudot, a French mathematician and cryptographer
Low Perplexity Regions (8 found):
P0013_G03_R01: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 690.641, Ratio: 0.001
Text: deals with the use of crypt
P0013_G03_R02: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1538.638, Ratio: 0.001
Text: with the use of cryptographic
P0013_G03_R03: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1106.006, Ratio: 0.001
Text: the use of cryptographic systems
P0013_G03_R04: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 770.502, Ratio: 0.001
Text: use of cryptographic systems and
P0013_G03_R05: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7870.424, Ratio: 0.000
Text: of cryptographic systems and protocols
P0013_G03_R06: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 19.047, Ratio: 0.053
Text: cryptographic systems and protocols.
P0013_G03_R07: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 994.982, Ratio: 0.001
Text: a French mathematician and crypt
P0013_G03_R08: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1755.733, Ratio: 0.001
Text: French mathematician and cryptographer
Perplexity Range
1.00 13.61

Generation Analysis: P0013_G04

Prompt

Cryptanalysis is used to breach cryptographic security systems and gain access to the contents of encrypted messages, even if the cryptographic key is unknown.

P0013_G04

Tokens: 100, Avg Perplexity: 3.415
The cryptography industry is a high-risk, high-reward business, and the security of the cryptography system is paramount. The security of the cryptography system must be tested in a way that ensures that the system is secure, but is also cost-effective. Cryptanalysis is a process of breaking the security of a cryptographic system. It is a form of reverse engineering, and involves breaking the security of the cryptographic system to determine the key. Crypt
Perplexity Range
1.00 24.04

Generation Analysis: P0014_G00

Prompt

In cryptography, a brute-force attack consists of an attacker submitting many passwords or passphrases with the hope of eventually guessing correctly.

P0014_G00

Tokens: 100, Avg Perplexity: 2.970
This type of attack is usually performed against a database of passwords or passphrases that has been encrypted with a symmetric encryption algorithm. The attacker will try all the possible passwords or passphrases until the correct one is found. The problem with this type of attack is that it is very time consuming. The attacker will have to try all the possible passwords or passphrases until the correct one is found. The attacker will have to wait until the encryption algorithm is broken.
Low Perplexity Regions (5 found):
P0014_G00_R01: Indices 42-48, Avg: 1.016, Range: 1.000-1.094, Infinigram: 2, Standalone: 136.813, Ratio: 0.007
Text: correct one is found.
P0014_G00_R02: Indices 43-49, Avg: 1.016, Range: 1.000-1.094, Infinigram: 45, Standalone: 143.640, Ratio: 0.007
Text: one is found.
P0014_G00_R03: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 23635.358, Ratio: 0.000
Text: possible passwords or passphr
P0014_G00_R04: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 33.698, Ratio: 0.030
Text: passwords or passphrases
⚠️ Found in prompt
P0014_G00_R05: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 645.902, Ratio: 0.002
Text: the correct one is found.
Perplexity Range
1.00 22.80

Generation Analysis: P0014_G01

Prompt

In cryptography, a brute-force attack consists of an attacker submitting many passwords or passphrases with the hope of eventually guessing correctly.

P0014_G01

Tokens: 100, Avg Perplexity: 3.964
The attacker may use a dictionary or a brute-force program to try to guess the correct password. The number of passwords or passphrases that an attacker can try before they are blocked from the system is called the password's strength. Brute-force attacks are often used to determine whether a password is correct, and are usually a good way to find out if a password has been changed or if a password is weak. The strength of a password is measured in terms of
Perplexity Range
1.00 28.03

Generation Analysis: P0014_G02

Prompt

In cryptography, a brute-force attack consists of an attacker submitting many passwords or passphrases with the hope of eventually guessing correctly.

P0014_G02

Tokens: 100, Avg Perplexity: 2.720
The attacker will try many passwords or passphrases until one guesses correctly. In computer security, a brute-force attack is a type of computer security attack in which an attacker attempts to guess the correct password or passphrase for a user account, network service, or other system configuration. Brute-force attacks can be performed by a single person or by a large group of people. In the latter case, the group can be organized as a botnet.
Perplexity Range
1.00 21.31

Generation Analysis: P0014_G03

Prompt

In cryptography, a brute-force attack consists of an attacker submitting many passwords or passphrases with the hope of eventually guessing correctly.

P0014_G03

Tokens: 100, Avg Perplexity: 2.870
The attacker will try all possible passwords until the correct one is found. The attacker will also try all possible passphrases until the correct one is found. Brute-force attacks are often considered to be the most effective type of attack, because they can try many different combinations of characters, which is difficult for a human to do. However, they are also the most time-consuming type of attack, because the attacker must submit many guesses. ### Tip The
Low Perplexity Regions (3 found):
P0014_G03_R01: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 645.902, Ratio: 0.002
Text: the correct one is found.
P0014_G03_R02: Indices 27-33, Avg: 1.015, Range: 1.000-1.088, Infinigram: 2, Standalone: 136.813, Ratio: 0.007
Text: correct one is found.
P0014_G03_R03: Indices 28-34, Avg: 1.015, Range: 1.000-1.088, Infinigram: 45, Standalone: 143.640, Ratio: 0.007
Text: one is found.
Perplexity Range
1.00 26.05

Generation Analysis: P0014_G04

Prompt

In cryptography, a brute-force attack consists of an attacker submitting many passwords or passphrases with the hope of eventually guessing correctly.

P0014_G04

Tokens: 100, Avg Perplexity: 3.320
The attacker does not know what the correct password is, but it is known that it is in the dictionary. The attacker will submit one password at a time, and will try to guess it. If the attacker guesses correctly, it is a success. If not, it is a failure. The dictionary is a list of passwords. The number of passwords in the dictionary is known as the dictionary size. A brute-force attack is not a practical attack. Brute-force
Low Perplexity Regions (1 found):
P0014_G04_R01: Indices 71-77, Avg: 1.016, Range: 1.000-1.093, Infinigram: 0, Standalone: 31066.858, Ratio: 0.000
Text: of passwords in the dictionary is
Perplexity Range
1.00 24.89

Generation Analysis: P0015_G00

Prompt

In cryptography and computer security, a man-in-the-middle attack (MITM) is an attack where the attacker secretly relays and possibly alters the communications between two parties who believe that they are directly communicating with each other.

P0015_G00

Tokens: 100, Avg Perplexity: 2.414
The term is also used in other contexts, such as in the context of network security. In cryptography, a MITM attack is a type of man-in-the-middle attack where the attacker intercepts the communication between two parties and relays the communication to the third party. The third party may or may not be aware of the attack. In this type of attack, the attacker is able to eavesdrop on the communication between the two parties, but the attacker does not
Low Perplexity Regions (2 found):
P0015_G00_R01: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
P0015_G00_R02: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12944, Standalone: 15.486, Ratio: 0.065
Text: in-the-middle attack
⚠️ Found in prompt
Perplexity Range
1.00 28.95

Generation Analysis: P0015_G01

Prompt

In cryptography and computer security, a man-in-the-middle attack (MITM) is an attack where the attacker secretly relays and possibly alters the communications between two parties who believe that they are directly communicating with each other.

P0015_G01

Tokens: 100, Avg Perplexity: 1.821
In computer science, a man-in-the-middle attack is an attack where the attacker relays and possibly alters the communications between two parties who believe that they are directly communicating with each other, without the attacker actually being in the middle. The term "man-in-the-middle" is derived from the Latin word mens, meaning "mind" or "thought", and the Middle English word in, meaning "between". The term was first used in the context of
Low Perplexity Regions (16 found):
P0015_G01_R01: Indices 8-14, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
P0015_G01_R02: Indices 9-15, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12944, Standalone: 15.486, Ratio: 0.065
Text: in-the-middle attack
⚠️ Found in prompt
P0015_G01_R03: Indices 24-30, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 19560.970, Ratio: 0.000
Text: possibly alters the communications between two
⚠️ Found in prompt
P0015_G01_R04: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8832.667, Ratio: 0.000
Text: alters the communications between two parties
⚠️ Found in prompt
P0015_G01_R05: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8207.674, Ratio: 0.000
Text: the communications between two parties who
⚠️ Found in prompt
P0015_G01_R06: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 158.425, Ratio: 0.006
Text: communications between two parties who believe
⚠️ Found in prompt
P0015_G01_R07: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 126.494, Ratio: 0.008
Text: between two parties who believe that
⚠️ Found in prompt
P0015_G01_R08: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 314.671, Ratio: 0.003
Text: two parties who believe that they
⚠️ Found in prompt
P0015_G01_R09: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 98.153, Ratio: 0.010
Text: parties who believe that they are
⚠️ Found in prompt
P0015_G01_R10: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 388.196, Ratio: 0.003
Text: who believe that they are directly
⚠️ Found in prompt
P0015_G01_R11: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 493.981, Ratio: 0.002
Text: believe that they are directly communicating
⚠️ Found in prompt
P0015_G01_R12: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 650.849, Ratio: 0.002
Text: that they are directly communicating with
⚠️ Found in prompt
P0015_G01_R13: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 845.523, Ratio: 0.001
Text: they are directly communicating with each
⚠️ Found in prompt
P0015_G01_R14: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1327.285, Ratio: 0.001
Text: are directly communicating with each other
⚠️ Found in prompt
P0015_G01_R15: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5455, Standalone: 26.671, Ratio: 0.037
Text: man-in-the-
⚠️ Found in prompt
P0015_G01_R16: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
Perplexity Range
1.00 12.71

Generation Analysis: P0015_G02

Prompt

In cryptography and computer security, a man-in-the-middle attack (MITM) is an attack where the attacker secretly relays and possibly alters the communications between two parties who believe that they are directly communicating with each other.

P0015_G02

Tokens: 100, Avg Perplexity: 2.349
In a man-in-the-middle attack, the attacker may intercept the communication between the two parties and relay it back to the intended recipient, or may alter the communication between the two parties and send it to the intended recipient. The term "man-in-the-middle" originates from the practice of a medieval courier, who was a middleman between two parties who did not trust each other. The courier would be in the middle of the two parties,
Low Perplexity Regions (5 found):
P0015_G02_R01: Indices 5-11, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
P0015_G02_R02: Indices 6-12, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12944, Standalone: 15.486, Ratio: 0.065
Text: in-the-middle attack
⚠️ Found in prompt
P0015_G02_R03: Indices 7-13, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1576, Standalone: 133.991, Ratio: 0.007
Text: -the-middle attack,
P0015_G02_R04: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5455, Standalone: 26.671, Ratio: 0.037
Text: man-in-the-
⚠️ Found in prompt
P0015_G02_R05: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
Perplexity Range
1.00 18.97

Generation Analysis: P0015_G03

Prompt

In cryptography and computer security, a man-in-the-middle attack (MITM) is an attack where the attacker secretly relays and possibly alters the communications between two parties who believe that they are directly communicating with each other.

P0015_G03

Tokens: 100, Avg Perplexity: 2.721
A man-in-the-middle attack may be used to intercept and/or modify data that is transmitted between two parties who believe that they are directly communicating with each other. In cryptography, a man-in-the-middle attack is a type of cryptanalytic attack that attempts to intercept or modify communications between two parties. The term "man-in-the-middle" is derived from the Latin word manus meaning "hand" and the Middle English word midde meaning
Low Perplexity Regions (8 found):
P0015_G03_R01: Indices 4-10, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
P0015_G03_R02: Indices 5-11, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12944, Standalone: 15.486, Ratio: 0.065
Text: in-the-middle attack
⚠️ Found in prompt
P0015_G03_R03: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5455, Standalone: 18.441, Ratio: 0.054
Text: man-in-the-
⚠️ Found in prompt
P0015_G03_R04: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
P0015_G03_R05: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12944, Standalone: 15.486, Ratio: 0.065
Text: in-the-middle attack
⚠️ Found in prompt
P0015_G03_R06: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5455, Standalone: 26.671, Ratio: 0.037
Text: man-in-the-
⚠️ Found in prompt
P0015_G03_R07: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
P0015_G03_R08: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 920, Standalone: 21.499, Ratio: 0.047
Text: in-the-middle"
Perplexity Range
1.00 14.12

Generation Analysis: P0015_G04

Prompt

In cryptography and computer security, a man-in-the-middle attack (MITM) is an attack where the attacker secretly relays and possibly alters the communications between two parties who believe that they are directly communicating with each other.

P0015_G04

Tokens: 100, Avg Perplexity: 3.047
The attacker is in fact relaying and possibly altering the communications between the two parties. The attacker is said to be in the middle of the communication. A man-in-the-middle attack can be used for various purposes, including: Authentication – The attacker is able to impersonate the user to the server and obtain the session key. Data integrity – The attacker is able to alter the data in transit between the two parties. Session key – The attacker
Low Perplexity Regions (6 found):
P0015_G04_R01: Indices 8-14, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12994.116, Ratio: 0.000
Text: possibly altering the communications between the
P0015_G04_R02: Indices 9-15, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4062.010, Ratio: 0.000
Text: altering the communications between the two
P0015_G04_R03: Indices 10-16, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8179.545, Ratio: 0.000
Text: the communications between the two parties
P0015_G04_R04: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5455, Standalone: 18.441, Ratio: 0.054
Text: man-in-the-
⚠️ Found in prompt
P0015_G04_R05: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43892, Standalone: 54.582, Ratio: 0.018
Text: -in-the-middle
⚠️ Found in prompt
P0015_G04_R06: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12944, Standalone: 15.486, Ratio: 0.065
Text: in-the-middle attack
⚠️ Found in prompt
Perplexity Range
1.00 23.62

Generation Analysis: P0016_G00

Prompt

Cache attack — attacks based on attacker's ability to monitor cache accesses made by the victim in a shared physical system as in virtualized environment or a type of cloud service.

P0016_G00

Tokens: 100, Avg Perplexity: 2.898
The researchers found that a single user can cause a significant performance degradation to a web application, which is running on a shared physical system, in a shared virtual machine or in a shared cloud service. The researchers found that a single user can cause a significant performance degradation to a web application, which is running on a shared physical system, in a shared virtual machine or in a shared cloud service. The researchers found that a single user can cause a significant performance degradation to a web
Low Perplexity Regions (39 found):
P0016_G00_R01: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 325.432, Ratio: 0.003
Text: single user can cause a significant
P0016_G00_R02: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 346.640, Ratio: 0.003
Text: user can cause a significant performance
P0016_G00_R03: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 144.903, Ratio: 0.007
Text: can cause a significant performance degradation
P0016_G00_R04: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 244.481, Ratio: 0.004
Text: cause a significant performance degradation to
P0016_G00_R05: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 370.645, Ratio: 0.003
Text: a significant performance degradation to a
P0016_G00_R06: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 262.433, Ratio: 0.004
Text: significant performance degradation to a web
P0016_G00_R07: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2460.497, Ratio: 0.000
Text: performance degradation to a web application
P0016_G00_R08: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3887.601, Ratio: 0.000
Text: degradation to a web application,
P0016_G00_R09: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 258.134, Ratio: 0.004
Text: to a web application, which
P0016_G00_R10: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 351.541, Ratio: 0.003
Text: a web application, which is
P0016_G00_R11: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 26.659, Ratio: 0.038
Text: web application, which is running
P0016_G00_R12: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 110.619, Ratio: 0.009
Text: application, which is running on
P0016_G00_R13: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 174, Standalone: 768.880, Ratio: 0.001
Text: , which is running on a
P0016_G00_R14: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 566.618, Ratio: 0.002
Text: which is running on a shared
P0016_G00_R15: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 278.832, Ratio: 0.004
Text: is running on a shared physical
P0016_G00_R16: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 73.058, Ratio: 0.014
Text: running on a shared physical system
P0016_G00_R17: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 340.129, Ratio: 0.003
Text: on a shared physical system,
P0016_G00_R18: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1392.046, Ratio: 0.001
Text: a shared physical system, in
P0016_G00_R19: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 764.057, Ratio: 0.001
Text: shared physical system, in a
P0016_G00_R20: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1956.733, Ratio: 0.001
Text: physical system, in a shared
P0016_G00_R21: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 821.872, Ratio: 0.001
Text: system, in a shared virtual
P0016_G00_R22: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1481.848, Ratio: 0.001
Text: , in a shared virtual machine
P0016_G00_R23: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 612.170, Ratio: 0.002
Text: in a shared virtual machine or
P0016_G00_R24: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1316.658, Ratio: 0.001
Text: a shared virtual machine or in
P0016_G00_R25: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1739.452, Ratio: 0.001
Text: shared virtual machine or in a
P0016_G00_R26: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 39.218, Ratio: 0.025
Text: virtual machine or in a shared
P0016_G00_R27: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 161.821, Ratio: 0.006
Text: machine or in a shared cloud
P0016_G00_R28: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 452.770, Ratio: 0.002
Text: or in a shared cloud service
P0016_G00_R29: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 790.451, Ratio: 0.001
Text: in a shared cloud service.
P0016_G00_R30: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1774.220, Ratio: 0.001
Text: a shared cloud service.
P0016_G00_R31: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 10551.765, Ratio: 0.000
Text: shared cloud service.
P0016_G00_R32: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 185.874, Ratio: 0.005
Text: that a single user can cause
P0016_G00_R33: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 213.702, Ratio: 0.005
Text: a single user can cause a
P0016_G00_R34: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 325.432, Ratio: 0.003
Text: single user can cause a significant
P0016_G00_R35: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 346.640, Ratio: 0.003
Text: user can cause a significant performance
P0016_G00_R36: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 144.903, Ratio: 0.007
Text: can cause a significant performance degradation
P0016_G00_R37: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 244.481, Ratio: 0.004
Text: cause a significant performance degradation to
P0016_G00_R38: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 370.645, Ratio: 0.003
Text: a significant performance degradation to a
P0016_G00_R39: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 262.433, Ratio: 0.004
Text: significant performance degradation to a web
Perplexity Range
1.00 29.58

Generation Analysis: P0016_G01

Prompt

Cache attack — attacks based on attacker's ability to monitor cache accesses made by the victim in a shared physical system as in virtualized environment or a type of cloud service.

P0016_G01

Tokens: 100, Avg Perplexity: 1.800
Cache attack — attacks based on attacker's ability to monitor cache accesses made by the victim in a shared physical system as in virtualized environment or a type of cloud service. Cross-site request forgery — attacks that exploit a vulnerability in a web application that allows an attacker to request data from a victim's account without the victim's knowledge. Cross-site request forgery — attacks that exploit a vulnerability in a web application that allows an attacker to request data from a victim's
Low Perplexity Regions (54 found):
P0016_G01_R01: Indices 6-12, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 124523.415, Ratio: 0.000
Text: based on attacker's ability to
⚠️ Found in prompt
P0016_G01_R02: Indices 7-13, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 142184.733, Ratio: 0.000
Text: on attacker's ability to monitor
⚠️ Found in prompt
P0016_G01_R03: Indices 8-14, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 15780.043, Ratio: 0.000
Text: attacker's ability to monitor cache
⚠️ Found in prompt
P0016_G01_R04: Indices 9-15, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 18693.739, Ratio: 0.000
Text: 's ability to monitor cache access
⚠️ Found in prompt
P0016_G01_R05: Indices 10-16, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7327.283, Ratio: 0.000
Text: ability to monitor cache accesses
⚠️ Found in prompt
P0016_G01_R06: Indices 11-17, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6897.017, Ratio: 0.000
Text: to monitor cache accesses made
⚠️ Found in prompt
P0016_G01_R07: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3597.062, Ratio: 0.000
Text: monitor cache accesses made by
⚠️ Found in prompt
P0016_G01_R08: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 260.569, Ratio: 0.004
Text: cache accesses made by the
⚠️ Found in prompt
P0016_G01_R09: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 220.027, Ratio: 0.005
Text: accesses made by the victim
⚠️ Found in prompt
P0016_G01_R10: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 1080.882, Ratio: 0.001
Text: es made by the victim in
⚠️ Found in prompt
P0016_G01_R11: Indices 16-22, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 137.721, Ratio: 0.007
Text: made by the victim in a
⚠️ Found in prompt
P0016_G01_R12: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12411.567, Ratio: 0.000
Text: by the victim in a shared
⚠️ Found in prompt
P0016_G01_R13: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 17908.376, Ratio: 0.000
Text: the victim in a shared physical
⚠️ Found in prompt
P0016_G01_R14: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3215.324, Ratio: 0.000
Text: victim in a shared physical system
⚠️ Found in prompt
P0016_G01_R15: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 837.832, Ratio: 0.001
Text: in a shared physical system as
⚠️ Found in prompt
P0016_G01_R16: Indices 21-27, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1418.656, Ratio: 0.001
Text: a shared physical system as in
⚠️ Found in prompt
P0016_G01_R17: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1743.850, Ratio: 0.001
Text: shared physical system as in virtual
⚠️ Found in prompt
P0016_G01_R18: Indices 23-29, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3091.417, Ratio: 0.000
Text: physical system as in virtualized
⚠️ Found in prompt
P0016_G01_R19: Indices 24-30, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2293.540, Ratio: 0.000
Text: system as in virtualized environment
⚠️ Found in prompt
P0016_G01_R20: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4750.762, Ratio: 0.000
Text: as in virtualized environment or
⚠️ Found in prompt
P0016_G01_R21: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8454.480, Ratio: 0.000
Text: in virtualized environment or a
⚠️ Found in prompt
P0016_G01_R22: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 503.690, Ratio: 0.002
Text: virtualized environment or a type
⚠️ Found in prompt
P0016_G01_R23: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 1414.098, Ratio: 0.001
Text: ized environment or a type of
⚠️ Found in prompt
P0016_G01_R24: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 889.055, Ratio: 0.001
Text: environment or a type of cloud
⚠️ Found in prompt
P0016_G01_R25: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 658.066, Ratio: 0.002
Text: or a type of cloud service
⚠️ Found in prompt
P0016_G01_R26: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 726.783, Ratio: 0.001
Text: a type of cloud service.
⚠️ Found in prompt
P0016_G01_R27: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 468.511, Ratio: 0.002
Text: victim's knowledge.
P0016_G01_R28: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3008.436, Ratio: 0.000
Text: 's knowledge. Cross
P0016_G01_R29: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 2298.064, Ratio: 0.000
Text: knowledge. Cross-
P0016_G01_R30: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 495, Standalone: 2137.209, Ratio: 0.000
Text: . Cross-site
P0016_G01_R31: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 566, Standalone: 5697.046, Ratio: 0.000
Text: Cross-site request
P0016_G01_R32: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 22, Standalone: 5690.709, Ratio: 0.000
Text: Cross-site request for
P0016_G01_R33: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 531, Standalone: 47.332, Ratio: 0.021
Text: Cross-site request forgery
P0016_G01_R34: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 1891.677, Ratio: 0.001
Text: -site request forgery —
P0016_G01_R35: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2395.480, Ratio: 0.000
Text: site request forgery — attacks
P0016_G01_R36: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6656.895, Ratio: 0.000
Text: request forgery — attacks that
P0016_G01_R37: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 16548.953, Ratio: 0.000
Text: forgery — attacks that exploit
P0016_G01_R38: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 10847.214, Ratio: 0.000
Text: gery — attacks that exploit a
P0016_G01_R39: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 33760.301, Ratio: 0.000
Text: — attacks that exploit a vulnerability
P0016_G01_R40: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 191.882, Ratio: 0.005
Text: attacks that exploit a vulnerability in
P0016_G01_R41: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 22903.948, Ratio: 0.000
Text: that exploit a vulnerability in a
P0016_G01_R42: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 18.644, Ratio: 0.054
Text: exploit a vulnerability in a web
P0016_G01_R43: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6686.691, Ratio: 0.000
Text: a vulnerability in a web application
P0016_G01_R44: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 71.667, Ratio: 0.014
Text: vulnerability in a web application that
P0016_G01_R45: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 232.424, Ratio: 0.004
Text: in a web application that allows
P0016_G01_R46: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 372.788, Ratio: 0.003
Text: a web application that allows an
P0016_G01_R47: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 88.696, Ratio: 0.011
Text: web application that allows an attacker
P0016_G01_R48: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 55.557, Ratio: 0.018
Text: application that allows an attacker to
P0016_G01_R49: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 377.720, Ratio: 0.003
Text: that allows an attacker to request
P0016_G01_R50: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 171.269, Ratio: 0.006
Text: allows an attacker to request data
P0016_G01_R51: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1375.053, Ratio: 0.001
Text: an attacker to request data from
P0016_G01_R52: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 623.604, Ratio: 0.002
Text: attacker to request data from a
P0016_G01_R53: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3205.361, Ratio: 0.000
Text: to request data from a victim
P0016_G01_R54: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1606.586, Ratio: 0.001
Text: request data from a victim's
Perplexity Range
1.00 17.96

Generation Analysis: P0016_G02

Prompt

Cache attack — attacks based on attacker's ability to monitor cache accesses made by the victim in a shared physical system as in virtualized environment or a type of cloud service.

P0016_G02

Tokens: 100, Avg Perplexity: 3.467
Denial of service — attacks based on the ability to make the victim's system to stop functioning, e.g. by flooding the system with traffic or by exhausting the system resources. Information leakage — attacks based on the ability to extract information from the victim's system, e.g. by monitoring the system's activity, or by extracting information from the victim's system's memory. Physical attack — attacks based on the ability to damage the victim's system by physical
Low Perplexity Regions (4 found):
P0016_G02_R01: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 33619.421, Ratio: 0.000
Text: — attacks based on the ability
P0016_G02_R02: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 574.013, Ratio: 0.002
Text: attacks based on the ability to
P0016_G02_R03: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 33619.421, Ratio: 0.000
Text: — attacks based on the ability
P0016_G02_R04: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 574.013, Ratio: 0.002
Text: attacks based on the ability to
Perplexity Range
1.00 25.69

Generation Analysis: P0016_G03

Prompt

Cache attack — attacks based on attacker's ability to monitor cache accesses made by the victim in a shared physical system as in virtualized environment or a type of cloud service.

P0016_G03

Tokens: 100, Avg Perplexity: 2.666
**B** —Brute force attack — attack based on the ability to exhaustively try all possible combinations of the victim's password. **C** —Compromise of credentials — attack based on the attacker's ability to compromise the credentials of a system, which can be a server, workstation, or mobile device. **D** —Denial of service attack — attack that prevents legitimate users from accessing the system. **E** —Eavesdro
Low Perplexity Regions (9 found):
P0016_G03_R01: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 28, Standalone: 135.535, Ratio: 0.007
Text: **C** —
P0016_G03_R02: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 52.458, Ratio: 0.019
Text: device. **D
P0016_G03_R03: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3584, Standalone: 51.985, Ratio: 0.019
Text: . **D**
P0016_G03_R04: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 16, Standalone: 116.137, Ratio: 0.009
Text: **D** —
P0016_G03_R05: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 373.667, Ratio: 0.003
Text: **D** —Den
P0016_G03_R06: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 745.463, Ratio: 0.001
Text: **D** —Denial
P0016_G03_R07: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1096.372, Ratio: 0.001
Text: D** —Denial of
P0016_G03_R08: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1658.461, Ratio: 0.001
Text: ** —Denial of service
P0016_G03_R09: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 22, Standalone: 218.868, Ratio: 0.005
Text: **E** —
Perplexity Range
1.00 18.37

Generation Analysis: P0016_G04

Prompt

Cache attack — attacks based on attacker's ability to monitor cache accesses made by the victim in a shared physical system as in virtualized environment or a type of cloud service.

P0016_G04

Tokens: 100, Avg Perplexity: 2.317
• **Brute force attack** — an attack in which the attacker tries to guess passwords, credit card numbers, etc. by trying all possible combinations. • **Denial of service attack** — a type of attack in which the attacker tries to make the victim's system unavailable by flooding it with useless traffic. • **Spoofing attack** — an attack in which the attacker tries to make the victim believe that he is communicating with a legitimate server.
Low Perplexity Regions (1 found):
P0016_G04_R01: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 451.641, Ratio: 0.002
Text: poofing attack** —
Perplexity Range
1.00 22.36

Generation Analysis: P0017_G00

Prompt

A public key infrastructure (PKI) is a system for the creation, storage, and distribution of digital certificates which are used to verify that a particular public key belongs to a certain entity.

P0017_G00

Tokens: 100, Avg Perplexity: 2.457
A digital certificate is a document that binds a public key to an entity. It is digitally signed with a private key that belongs to the entity. The digital certificate is used by a user to prove that the public key belongs to the entity. In a PKI, the public key is a cryptographic key that is published in a directory and can be used to verify the identity of the entity. The private key is a cryptographic key that is used to sign the digital certificate.
Perplexity Range
1.00 13.84

Generation Analysis: P0017_G01

Prompt

A public key infrastructure (PKI) is a system for the creation, storage, and distribution of digital certificates which are used to verify that a particular public key belongs to a certain entity.

P0017_G01

Tokens: 100, Avg Perplexity: 2.635
PKI is an important component of public key cryptography, a system for encrypting data using public keys. A certificate authority (CA) is a trusted entity which issues digital certificates. A CA is responsible for creating, signing, and issuing certificates. A certificate is a digital document which is used to prove the identity of a public key. A digital signature is a mathematical operation which proves that a message was signed by a particular key. Public key cryptography is a method for sending
Perplexity Range
1.00 19.10

Generation Analysis: P0017_G02

Prompt

A public key infrastructure (PKI) is a system for the creation, storage, and distribution of digital certificates which are used to verify that a particular public key belongs to a certain entity.

P0017_G02

Tokens: 100, Avg Perplexity: 3.663
PKI was originally developed to allow the secure communication between two parties without the need for a third party to verify the identity of both parties. It was also designed to allow parties to exchange information without having to trust a third party. In the modern world, PKI is commonly used for digital signatures, electronic voting, and digital rights management. The PKI system is often used in conjunction with the Internet and the World Wide Web. Public key infrastructure and certificate authorities
Perplexity Range
1.00 24.73

Generation Analysis: P0017_G03

Prompt

A public key infrastructure (PKI) is a system for the creation, storage, and distribution of digital certificates which are used to verify that a particular public key belongs to a certain entity.

P0017_G03

Tokens: 100, Avg Perplexity: 1.814
PKI systems are used in many applications, including the Internet, e-mail, digital signatures, and electronic commerce. A public key infrastructure (PKI) is a system for the creation, storage, and distribution of digital certificates which are used to verify that a particular public key belongs to a certain entity. PKI systems are used in many applications, including the Internet, e-mail, digital signatures, and electronic commerce. The term public key infrastructure (PKI) is
Low Perplexity Regions (55 found):
P0017_G03_R01: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 34, Standalone: 24.558, Ratio: 0.041
Text: PKI) is a system
⚠️ Found in prompt
P0017_G03_R02: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 23, Standalone: 259.669, Ratio: 0.004
Text: I) is a system for
⚠️ Found in prompt
P0017_G03_R03: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 52, Standalone: 356.581, Ratio: 0.003
Text: ) is a system for the
⚠️ Found in prompt
P0017_G03_R04: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 280.900, Ratio: 0.004
Text: is a system for the creation
⚠️ Found in prompt
P0017_G03_R05: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 242.285, Ratio: 0.004
Text: a system for the creation,
⚠️ Found in prompt
P0017_G03_R06: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 122.106, Ratio: 0.008
Text: system for the creation, storage
⚠️ Found in prompt
P0017_G03_R07: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 260.290, Ratio: 0.004
Text: for the creation, storage,
⚠️ Found in prompt
P0017_G03_R08: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 1423.840, Ratio: 0.001
Text: the creation, storage, and
⚠️ Found in prompt
P0017_G03_R09: Indices 39-45, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 247.548, Ratio: 0.004
Text: creation, storage, and distribution
⚠️ Found in prompt
P0017_G03_R10: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 941, Standalone: 3823.069, Ratio: 0.000
Text: , storage, and distribution of
⚠️ Found in prompt
P0017_G03_R11: Indices 41-47, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 42.684, Ratio: 0.023
Text: storage, and distribution of digital
⚠️ Found in prompt
P0017_G03_R12: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12, Standalone: 2385.921, Ratio: 0.000
Text: , and distribution of digital certificates
⚠️ Found in prompt
P0017_G03_R13: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1797.494, Ratio: 0.001
Text: and distribution of digital certificates which
⚠️ Found in prompt
P0017_G03_R14: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1755.553, Ratio: 0.001
Text: distribution of digital certificates which are
⚠️ Found in prompt
P0017_G03_R15: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1697.620, Ratio: 0.001
Text: of digital certificates which are used
⚠️ Found in prompt
P0017_G03_R16: Indices 46-52, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2736.158, Ratio: 0.000
Text: digital certificates which are used to
⚠️ Found in prompt
P0017_G03_R17: Indices 47-53, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 69.795, Ratio: 0.014
Text: certificates which are used to verify
⚠️ Found in prompt
P0017_G03_R18: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 125.757, Ratio: 0.008
Text: which are used to verify that
⚠️ Found in prompt
P0017_G03_R19: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 272.599, Ratio: 0.004
Text: are used to verify that a
⚠️ Found in prompt
P0017_G03_R20: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 130.051, Ratio: 0.008
Text: used to verify that a particular
⚠️ Found in prompt
P0017_G03_R21: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 850.481, Ratio: 0.001
Text: to verify that a particular public
⚠️ Found in prompt
P0017_G03_R22: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 305.508, Ratio: 0.003
Text: verify that a particular public key
⚠️ Found in prompt
P0017_G03_R23: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 404.349, Ratio: 0.002
Text: that a particular public key belongs
⚠️ Found in prompt
P0017_G03_R24: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 884.384, Ratio: 0.001
Text: a particular public key belongs to
⚠️ Found in prompt
P0017_G03_R25: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1523.074, Ratio: 0.001
Text: particular public key belongs to a
⚠️ Found in prompt
P0017_G03_R26: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1563.134, Ratio: 0.001
Text: public key belongs to a certain
⚠️ Found in prompt
P0017_G03_R27: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9680.250, Ratio: 0.000
Text: key belongs to a certain entity
⚠️ Found in prompt
P0017_G03_R28: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 165.438, Ratio: 0.006
Text: belongs to a certain entity.
⚠️ Found in prompt
P0017_G03_R29: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 37707.471, Ratio: 0.000
Text: to a certain entity. PK
P0017_G03_R30: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 40464.474, Ratio: 0.000
Text: a certain entity. PKI
P0017_G03_R31: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 45211.064, Ratio: 0.000
Text: certain entity. PKI systems
P0017_G03_R32: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 14756.270, Ratio: 0.000
Text: entity. PKI systems are
P0017_G03_R33: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 67099.783, Ratio: 0.000
Text: . PKI systems are used
P0017_G03_R34: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 108.317, Ratio: 0.009
Text: PKI systems are used in
P0017_G03_R35: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 17183.428, Ratio: 0.000
Text: I systems are used in many
P0017_G03_R36: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 15.515, Ratio: 0.064
Text: systems are used in many applications
P0017_G03_R37: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 64.369, Ratio: 0.016
Text: are used in many applications,
P0017_G03_R38: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 34.416, Ratio: 0.029
Text: used in many applications, including
P0017_G03_R39: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 110.949, Ratio: 0.009
Text: in many applications, including the
P0017_G03_R40: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 114.296, Ratio: 0.009
Text: many applications, including the Internet
P0017_G03_R41: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 36.577, Ratio: 0.027
Text: applications, including the Internet,
P0017_G03_R42: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 16, Standalone: 617.118, Ratio: 0.002
Text: , including the Internet, e
P0017_G03_R43: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 569.966, Ratio: 0.002
Text: including the Internet, e-
P0017_G03_R44: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 601.289, Ratio: 0.002
Text: the Internet, e-mail
P0017_G03_R45: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 24, Standalone: 40.492, Ratio: 0.025
Text: Internet, e-mail,
P0017_G03_R46: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 23, Standalone: 498.530, Ratio: 0.002
Text: , e-mail, digital
P0017_G03_R47: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 875.404, Ratio: 0.001
Text: e-mail, digital signatures
P0017_G03_R48: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 6, Standalone: 1321.528, Ratio: 0.001
Text: -mail, digital signatures,
P0017_G03_R49: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 996.265, Ratio: 0.001
Text: mail, digital signatures, and
P0017_G03_R50: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 4151.701, Ratio: 0.000
Text: , digital signatures, and electronic
P0017_G03_R51: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 656.398, Ratio: 0.002
Text: digital signatures, and electronic commerce
P0017_G03_R52: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 940.049, Ratio: 0.001
Text: signatures, and electronic commerce.
P0017_G03_R53: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 229, Standalone: 4226.214, Ratio: 0.000
Text: , and electronic commerce.
P0017_G03_R54: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 3148.864, Ratio: 0.000
Text: and electronic commerce.
P0017_G03_R55: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 205, Standalone: 3303.873, Ratio: 0.000
Text: key infrastructure (PKI)
⚠️ Found in prompt
Perplexity Range
1.00 22.90

Generation Analysis: P0017_G04

Prompt

A public key infrastructure (PKI) is a system for the creation, storage, and distribution of digital certificates which are used to verify that a particular public key belongs to a certain entity.

P0017_G04

Tokens: 100, Avg Perplexity: 2.658
In this context, a digital certificate is a document that binds a public key to an identity. The public key is a cryptographic key used to encrypt and decrypt information. The digital certificate is issued by a trusted certificate authority (CA) and signed by the CA. The digital certificate binds the public key to the identity of the person who owns the private key that is used to sign the certificate. The digital certificate is typically used to identify the person who owns the private key. A certificate authority
Perplexity Range
1.00 18.88

Generation Analysis: P0018_G00

Prompt

In cryptography, a certificate authority or certification authority (CA) is an entity that issues digital certificates.

P0018_G00

Tokens: 100, Avg Perplexity: 1.736
A digital certificate is a document that binds a public key to a person, organization, or other entity. A digital certificate is a document that binds a public key to a person, organization, or other entity. It is a certificate containing information about the public key, the entity that owns the key, and the validity period of the key. A digital certificate is a document that binds a public key to a person, organization, or other entity. It is a certificate containing information about
Low Perplexity Regions (32 found):
P0018_G00_R01: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4094.019, Ratio: 0.000
Text: that binds a public key to
P0018_G00_R02: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1041.347, Ratio: 0.001
Text: binds a public key to a
P0018_G00_R03: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 332.408, Ratio: 0.003
Text: a public key to a person
P0018_G00_R04: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 74.765, Ratio: 0.013
Text: public key to a person,
P0018_G00_R05: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 197.168, Ratio: 0.005
Text: key to a person, organization
P0018_G00_R06: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 134.603, Ratio: 0.007
Text: to a person, organization,
P0018_G00_R07: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 17, Standalone: 295.742, Ratio: 0.003
Text: a person, organization, or
P0018_G00_R08: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1302.120, Ratio: 0.001
Text: person, organization, or other
P0018_G00_R09: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 266, Standalone: 15586.433, Ratio: 0.000
Text: , organization, or other entity
P0018_G00_R10: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 26.567, Ratio: 0.038
Text: organization, or other entity.
P0018_G00_R11: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2943.271, Ratio: 0.000
Text: digital certificate is a document that
P0018_G00_R12: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 101.708, Ratio: 0.010
Text: certificate is a document that binds
P0018_G00_R13: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1204.664, Ratio: 0.001
Text: is a document that binds a
P0018_G00_R14: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1734.017, Ratio: 0.001
Text: a document that binds a public
P0018_G00_R15: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 915.399, Ratio: 0.001
Text: document that binds a public key
P0018_G00_R16: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4094.019, Ratio: 0.000
Text: that binds a public key to
P0018_G00_R17: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1041.347, Ratio: 0.001
Text: binds a public key to a
P0018_G00_R18: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 332.408, Ratio: 0.003
Text: a public key to a person
P0018_G00_R19: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 74.765, Ratio: 0.013
Text: public key to a person,
P0018_G00_R20: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 197.168, Ratio: 0.005
Text: key to a person, organization
P0018_G00_R21: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 134.603, Ratio: 0.007
Text: to a person, organization,
P0018_G00_R22: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 17, Standalone: 295.742, Ratio: 0.003
Text: a person, organization, or
P0018_G00_R23: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1302.120, Ratio: 0.001
Text: person, organization, or other
P0018_G00_R24: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 266, Standalone: 15586.433, Ratio: 0.000
Text: , organization, or other entity
P0018_G00_R25: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 26.567, Ratio: 0.038
Text: organization, or other entity.
P0018_G00_R26: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 6, Standalone: 170.364, Ratio: 0.006
Text: , or other entity. It
P0018_G00_R27: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 243.771, Ratio: 0.004
Text: or other entity. It is
P0018_G00_R28: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1552.367, Ratio: 0.001
Text: other entity. It is a
P0018_G00_R29: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3520.864, Ratio: 0.000
Text: entity. It is a certificate
P0018_G00_R30: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4558.344, Ratio: 0.000
Text: . It is a certificate containing
P0018_G00_R31: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4241.977, Ratio: 0.000
Text: It is a certificate containing information
P0018_G00_R32: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2695.056, Ratio: 0.000
Text: is a certificate containing information about
Perplexity Range
1.00 12.22

Generation Analysis: P0018_G01

Prompt

In cryptography, a certificate authority or certification authority (CA) is an entity that issues digital certificates.

P0018_G01

Tokens: 100, Avg Perplexity: 3.130
A digital certificate is a document that contains the public key of a person, organization, or other entity. The certificate authority's digital certificate is usually signed by its private key and then digitally signed by the CA's public key. A digital signature is a cryptographic technique for verifying the origin of data, or for identifying the sender of the data. A digital signature is a message digest, calculated over the data, that is encrypted using the signer's private key. Digital certificates are
Perplexity Range
1.00 25.62

Generation Analysis: P0018_G02

Prompt

In cryptography, a certificate authority or certification authority (CA) is an entity that issues digital certificates.

P0018_G02

Tokens: 100, Avg Perplexity: 3.466
The digital certificates are used to sign and verify messages. A CA can be a public or private CA. A public CA issues certificates to the general public, whereas a private CA issues certificates only to a particular entity. The CA may be used for a variety of purposes, including: Verifying the identity of a user, Providing a certificate to a user to prove the user's identity, Providing a certificate to a user to prove the user's identity, or
Perplexity Range
1.00 32.53

Generation Analysis: P0018_G03

Prompt

In cryptography, a certificate authority or certification authority (CA) is an entity that issues digital certificates.

P0018_G03

Tokens: 100, Avg Perplexity: 3.242
A digital certificate is a document that binds a public key to a name, and can be used to identify the owner of a public key. A certificate authority can be used to create and sign digital certificates, which can be used to identify the owner of a public key. The term is also used for a system that issues certificates for web servers and mail servers, and in some cases for web browsers. In such cases, the term CA is used to distinguish the system from a certification authority for
Low Perplexity Regions (1 found):
P0018_G03_R01: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 209.475, Ratio: 0.005
Text: owner of a public key.
Perplexity Range
1.00 25.93

Generation Analysis: P0018_G04

Prompt

In cryptography, a certificate authority or certification authority (CA) is an entity that issues digital certificates.

P0018_G04

Tokens: 100, Avg Perplexity: 3.167
These digital certificates are used to identify individuals or entities, and are used to authenticate their identity to a third party. The digital certificates are used to prove the identity of the person whose identity is being authenticated. Certificates are issued by a CA for a limited period of time. The certificate authority is responsible for the validity of the certificate and the authenticity of the identity being authenticated. A digital certificate is a file that contains the name of the entity, its public key, and its
Perplexity Range
1.00 23.54

Generation Analysis: P0019_G00

Prompt

Key exchange (also key establishment) is a method in cryptography by which cryptographic keys are exchanged between two parties, allowing use of a cryptographic algorithm.

P0019_G00

Tokens: 100, Avg Perplexity: 2.338
The process of key exchange involves two parties, a server and a client. The server and client agree on a key exchange protocol. The protocol is then used to establish a secret key between the two parties. The key exchange protocol may be symmetric or asymmetric. Symmetric key exchange Symmetric key exchange is a method of key exchange in which the same key is used by both parties. In this case, the key is used to encrypt and decrypt messages between the
Perplexity Range
1.00 16.98

Generation Analysis: P0019_G01

Prompt

Key exchange (also key establishment) is a method in cryptography by which cryptographic keys are exchanged between two parties, allowing use of a cryptographic algorithm.

P0019_G01

Tokens: 100, Avg Perplexity: 2.951
The parties must agree on a common key before they can use the algorithm. Key exchange is the first step in the process of setting up a secure communications channel. The parties may then use the channel for the actual transmission of data. Key exchange is a fundamental cryptographic primitive, and is used in a variety of cryptographic protocols. Key exchange algorithms are used in the following protocols: Diffie–Hellman key exchange RSA key exchange Diffie–Hellman key agreement
Low Perplexity Regions (1 found):
P0019_G01_R01: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
Perplexity Range
1.00 17.05

Generation Analysis: P0019_G02

Prompt

Key exchange (also key establishment) is a method in cryptography by which cryptographic keys are exchanged between two parties, allowing use of a cryptographic algorithm.

P0019_G02

Tokens: 100, Avg Perplexity: 2.607
The exchange of keys is usually accomplished through a public-key cryptosystem, where the keys are generated by a trusted authority, or by a symmetric key system, where the keys are generated by a shared secret. The exchange of keys is necessary to establish a secure communication channel, and to allow the parties to compute a shared secret, such as a symmetric key. Public-key cryptography Public-key cryptography is a cryptographic system in which a public
Low Perplexity Regions (4 found):
P0019_G02_R01: Indices 35-41, Avg: 1.033, Range: 1.000-1.105, Infinigram: 0, Standalone: 955.868, Ratio: 0.001
Text: where the keys are generated by
P0019_G02_R02: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 945, Standalone: 2161.730, Ratio: 0.000
Text: Public-key cryptography
P0019_G02_R03: Indices 86-92, Avg: 1.018, Range: 1.000-1.110, Infinigram: 131, Standalone: 39.932, Ratio: 0.026
Text: Public-key cryptography is
P0019_G02_R04: Indices 87-93, Avg: 1.018, Range: 1.000-1.110, Infinigram: 80, Standalone: 1296.861, Ratio: 0.001
Text: -key cryptography is a
Perplexity Range
1.00 17.43

Generation Analysis: P0019_G03

Prompt

Key exchange (also key establishment) is a method in cryptography by which cryptographic keys are exchanged between two parties, allowing use of a cryptographic algorithm.

P0019_G03

Tokens: 100, Avg Perplexity: 2.972
The first step in a key exchange is to agree on a key. The parties can use any method for key agreement. One method is to use a secure function, such as Diffie–Hellman key agreement. The second step is to generate a shared secret, which is a key that can be used to encrypt and decrypt messages. The third step is to use the shared secret to generate a session key. The session key is a key that is used to encrypt
Low Perplexity Regions (1 found):
P0019_G03_R01: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2189, Standalone: 113.893, Ratio: 0.009
Text: The third step is to
Perplexity Range
1.00 21.24

Generation Analysis: P0019_G04

Prompt

Key exchange (also key establishment) is a method in cryptography by which cryptographic keys are exchanged between two parties, allowing use of a cryptographic algorithm.

P0019_G04

Tokens: 100, Avg Perplexity: 2.673
This process can be used to establish a shared secret key between two parties. The two parties involved in the key exchange are referred to as the "public" and "private" parties. The public party is the one who will be exchanging keys, while the private party is the one who will be receiving them. Key exchange can be performed over a public channel, a private channel, or both. Key exchange is used in cryptography to establish a shared secret key, and
Low Perplexity Regions (4 found):
P0019_G04_R01: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1821.590, Ratio: 0.001
Text: the private party is the one
P0019_G04_R02: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 54.442, Ratio: 0.018
Text: private party is the one who
P0019_G04_R03: Indices 54-60, Avg: 1.010, Range: 1.000-1.062, Infinigram: 0, Standalone: 27.462, Ratio: 0.037
Text: party is the one who will
P0019_G04_R04: Indices 55-61, Avg: 1.010, Range: 1.000-1.062, Infinigram: 1, Standalone: 36.932, Ratio: 0.027
Text: is the one who will be
Perplexity Range
1.00 12.91

Generation Analysis: P0020_G00

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0020_G00

Tokens: 100, Avg Perplexity: 2.786
The term HMAC was introduced by Ronald Rivest in his doctoral thesis at MIT. HMAC is often used as an integrity check to prevent tampering of a message. The HMAC is computed on a message and a key. The resulting value is called a MAC. The MAC is computed using the hash function, which is usually a cryptographic hash function, and the key. The MAC is computed by combining the message with the key and the hash function
Perplexity Range
1.00 15.68

Generation Analysis: P0020_G01

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0020_G01

Tokens: 100, Avg Perplexity: 2.437
The hash function is applied to a message or data block, and the resulting hash value is then encrypted using the secret key. The resulting ciphertext is then MACed using the same key. The HMAC function is a type of block cipher, which is an encryption algorithm that is used to encrypt a block of data. The HMAC function is designed to be used in combination with a hash function. The hash function is applied to the message or data block to generate a hash value, and
Perplexity Range
1.00 14.24

Generation Analysis: P0020_G02

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0020_G02

Tokens: 100, Avg Perplexity: 2.450
The hash function is a one-way function that accepts an arbitrary-length message as input and produces a fixed-length output, and the key is a secret value used to generate the hash function's output. The output of the hash function is a fixed-length value that is unique to each message, and the key is used to generate the hash function's output. The message authentication code is a cryptographic hash function applied to the message and the key, producing a fixed-length output
Perplexity Range
1.00 22.21

Generation Analysis: P0020_G03

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0020_G03

Tokens: 100, Avg Perplexity: 2.092
The HMAC is an example of a MAC, which is a cryptographic hash function that is applied to a message or a data stream to produce a value that is difficult to forge. The hash function is a one-way function, meaning that it is computationally infeasible to find a message that hashes to a given value. The hash function is also called a one-way hash function. The MAC is a cryptographic hash function that is applied to a message or data stream
Low Perplexity Regions (1 found):
P0020_G03_R01: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1109.986, Ratio: 0.001
Text: is applied to a message or
Perplexity Range
1.00 12.02

Generation Analysis: P0020_G04

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0020_G04

Tokens: 100, Avg Perplexity: 2.895
The hash function is used to combine the message with the key in a manner that produces a fixed-length output. The resulting hash value is then appended to the message and the result is used as the MAC. The hash function is typically a cryptographic hash function such as SHA-1 or SHA-256, although other hash functions may be used. The key is a secret cryptographic key. The resulting MAC is used as a cryptographic hash-based message authentication code
Perplexity Range
1.00 26.97

Generation Analysis: P0021_G00

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0021_G00

Tokens: 100, Avg Perplexity: 3.515
It is used to verify the integrity of a message, and is an example of a one-way hash function. HMAC was designed in the late 1970s by Ronald Rivest, Adi Shamir, and Leonard Adleman at MIT. The initial concept was for a MAC used to authenticate a message in a non-repudiation system, and was called "Rivest's scheme". In 1979, Rivest and Shamir published a paper that described a MAC scheme for
Low Perplexity Regions (1 found):
P0021_G00_R01: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 762, Standalone: 2583.420, Ratio: 0.000
Text: est, Adi Shamir
Perplexity Range
1.00 19.38

Generation Analysis: P0021_G01

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0021_G01

Tokens: 100, Avg Perplexity: 2.584
It is a form of keyed-hash message authentication code. The HMAC is based on the underlying hash function. The HMAC is a cryptographic hash function designed for use with a cryptographic key. The HMAC is a cryptographic hash function designed to operate on a message of arbitrary length, and to produce a fixed-length output of a specific length. The HMAC is a form of keyed-hash message authentication code. It is a form of keyed-hash message
Low Perplexity Regions (3 found):
P0021_G01_R01: Indices 6-12, Avg: 1.000, Range: 1.000-1.000, Infinigram: 226, Standalone: 4070.001, Ratio: 0.000
Text: ed-hash message authentication code
⚠️ Found in prompt
P0021_G01_R02: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 226, Standalone: 4070.001, Ratio: 0.000
Text: ed-hash message authentication code
⚠️ Found in prompt
P0021_G01_R03: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1615.998, Ratio: 0.001
Text: of keyed-hash message
Perplexity Range
1.00 19.20

Generation Analysis: P0021_G02

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0021_G02

Tokens: 100, Avg Perplexity: 2.443
A message authentication code is a code that can be used to verify the integrity of a message, to prove that a message has not been modified since it was sent. It is also used to prove that a message has not been altered after it was encrypted. A message authentication code is a cryptographic hash function that is applied to a message to produce a fixed-length output, which is then encrypted with the secret key. The message authentication code is then used to verify the integrity of the encrypted
Perplexity Range
1.00 21.90

Generation Analysis: P0021_G03

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0021_G03

Tokens: 100, Avg Perplexity: 2.813
The term HMAC is also used to refer to the cryptographic hash function itself. A cryptographic hash function is a one-way function that takes a message of arbitrary length and returns a fixed-length value. The cryptographic hash function is used to create a hash value for the message. The hash value is a fixed-length string of bits, and is designed to be very difficult to guess. HMAC is a MAC based on a cryptographic hash function and a secret
Perplexity Range
1.00 26.30

Generation Analysis: P0021_G04

Prompt

In cryptography, an HMAC (sometimes expanded as either keyed-hash message authentication code or hash-based message authentication code) is a specific type of message authentication code (MAC) involving a cryptographic hash function and a secret cryptographic key.

P0021_G04

Tokens: 100, Avg Perplexity: 3.059
The term HMAC was originally coined by David Chaum to refer to a MAC that uses a cryptographic hash function to create a message authentication code, and Chaum called the resulting message authentication code a hash-based message authentication code. In cryptography, the HMAC is a type of MAC, which is an algorithm that takes a message and a key, and returns a cryptographic hash of the message and the key. The resulting message authentication code is then used to verify the integrity of
Perplexity Range
1.00 17.70

Generation Analysis: P0022_G00

Prompt

In cryptography, a nonce is an arbitrary number that can be used just once in a cryptographic communication.

P0022_G00

Tokens: 100, Avg Perplexity: 3.313
The term is usually used to describe a nonce that is used to create a cryptographic key. The term is also used in other fields of mathematics. A nonce is a number that is used once. For example, in the encryption of a message, the same nonce is used for the encryption of each of the individual bits of the message. Nonces are usually generated by a random number generator. The nonce is then used in a cryptographic operation, such as
Perplexity Range
1.00 18.21

Generation Analysis: P0022_G01

Prompt

In cryptography, a nonce is an arbitrary number that can be used just once in a cryptographic communication.

P0022_G01

Tokens: 100, Avg Perplexity: 3.342
A: The nonce is an arbitrary value that is used once in a cryptographic communication. This is a little bit confusing. The nonce is the value used once. It's not arbitrary, it's arbitrary in that it's a value that's chosen specifically for a given communication. The value is chosen to be secret and to be unique to that communication. If you are using a symmetric key cipher, then the nonce is a key
Perplexity Range
1.00 19.45

Generation Analysis: P0022_G02

Prompt

In cryptography, a nonce is an arbitrary number that can be used just once in a cryptographic communication.

P0022_G02

Tokens: 100, Avg Perplexity: 3.949
The use of nonces is to prevent an attacker from repeating the same key or message to an impostor. A nonce is typically a time-based value that is unique for each message or session. For example, in the session key negotiation protocol, a nonce is a random value that is used to derive the session key. The nonce is also used to derive a session key for a new connection. Nonces can be used in other cryptographic protocols
Perplexity Range
1.00 28.33

Generation Analysis: P0022_G03

Prompt

In cryptography, a nonce is an arbitrary number that can be used just once in a cryptographic communication.

P0022_G03

Tokens: 100, Avg Perplexity: 1.879
It is used to generate a one-time pad. The nonce is the number used to generate the keystream, and is also used to encrypt the message. The nonce is used to generate the keystream. The nonce is used to encrypt the message. The nonce is used to generate the keystream. The nonce is used to encrypt the message. The nonce is used to generate the keystream. The nonce is used to
Low Perplexity Regions (28 found):
P0022_G03_R01: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4566.047, Ratio: 0.000
Text: the keystream. The non
P0022_G03_R02: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12610.834, Ratio: 0.000
Text: keystream. The nonce
P0022_G03_R03: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 450.002, Ratio: 0.002
Text: stream. The nonce is
P0022_G03_R04: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 396.157, Ratio: 0.003
Text: . The nonce is used
P0022_G03_R05: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 306.447, Ratio: 0.003
Text: The nonce is used to
P0022_G03_R06: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 204.430, Ratio: 0.005
Text: nonce is used to encrypt
P0022_G03_R07: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 413.048, Ratio: 0.002
Text: ce is used to encrypt the
P0022_G03_R08: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 302.385, Ratio: 0.003
Text: is used to encrypt the message
P0022_G03_R09: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 442.183, Ratio: 0.002
Text: used to encrypt the message.
P0022_G03_R10: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 12585.421, Ratio: 0.000
Text: to encrypt the message.
P0022_G03_R11: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 13, Standalone: 32.679, Ratio: 0.031
Text: encrypt the message.
P0022_G03_R12: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 20, Standalone: 616.823, Ratio: 0.002
Text: the message. The
P0022_G03_R13: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 782.574, Ratio: 0.001
Text: message. The non
P0022_G03_R14: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 156, Standalone: 604.272, Ratio: 0.002
Text: . The nonce
P0022_G03_R15: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 246, Standalone: 493.415, Ratio: 0.002
Text: The nonce is
P0022_G03_R16: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 488.512, Ratio: 0.002
Text: The nonce is used
P0022_G03_R17: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 376.340, Ratio: 0.003
Text: The nonce is used to
P0022_G03_R18: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 204.219, Ratio: 0.005
Text: nonce is used to generate
P0022_G03_R19: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 95.692, Ratio: 0.010
Text: ce is used to generate the
P0022_G03_R20: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 119.579, Ratio: 0.008
Text: is used to generate the key
P0022_G03_R21: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 304.331, Ratio: 0.003
Text: used to generate the keystream
P0022_G03_R22: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 303.109, Ratio: 0.003
Text: to generate the keystream.
P0022_G03_R23: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 146.375, Ratio: 0.007
Text: generate the keystream. The
P0022_G03_R24: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4566.047, Ratio: 0.000
Text: the keystream. The non
P0022_G03_R25: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12610.834, Ratio: 0.000
Text: keystream. The nonce
P0022_G03_R26: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 450.002, Ratio: 0.002
Text: stream. The nonce is
P0022_G03_R27: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 396.157, Ratio: 0.003
Text: . The nonce is used
P0022_G03_R28: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 306.447, Ratio: 0.003
Text: The nonce is used to
Perplexity Range
1.00 14.43

Generation Analysis: P0022_G04

Prompt

In cryptography, a nonce is an arbitrary number that can be used just once in a cryptographic communication.

P0022_G04

Tokens: 100, Avg Perplexity: 1.919
The nonce is used to ensure that the same data is not used more than once. A nonce is used in the following ways: * To ensure that a message is not reused * To ensure that a message is not reused * To ensure that a message is not reused * To ensure that a message is not reused The nonce is a random number that is used as a parameter to a cryptographic algorithm. The
Low Perplexity Regions (18 found):
P0022_G04_R01: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 219.048, Ratio: 0.005
Text: * To ensure that a
P0022_G04_R02: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1194.909, Ratio: 0.001
Text: * To ensure that a message
P0022_G04_R03: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 182.633, Ratio: 0.005
Text: To ensure that a message is
P0022_G04_R04: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 137.466, Ratio: 0.007
Text: ensure that a message is not
P0022_G04_R05: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 959.716, Ratio: 0.001
Text: that a message is not re
P0022_G04_R06: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 698.722, Ratio: 0.001
Text: a message is not reused
P0022_G04_R07: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 721.980, Ratio: 0.001
Text: message is not reused
P0022_G04_R08: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 19, Standalone: 966.874, Ratio: 0.001
Text: is not reused
P0022_G04_R09: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 807.688, Ratio: 0.001
Text: not reused *
P0022_G04_R10: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 752.919, Ratio: 0.001
Text: reused * To
P0022_G04_R11: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1109.413, Ratio: 0.001
Text: used * To ensure
P0022_G04_R12: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 146, Standalone: 63.880, Ratio: 0.016
Text: * To ensure that
P0022_G04_R13: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 219.048, Ratio: 0.005
Text: * To ensure that a
P0022_G04_R14: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1194.909, Ratio: 0.001
Text: * To ensure that a message
P0022_G04_R15: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 182.633, Ratio: 0.005
Text: To ensure that a message is
P0022_G04_R16: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 137.466, Ratio: 0.007
Text: ensure that a message is not
P0022_G04_R17: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 959.716, Ratio: 0.001
Text: that a message is not re
P0022_G04_R18: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 698.722, Ratio: 0.001
Text: a message is not reused
Perplexity Range
1.00 12.85

Generation Analysis: P0023_G00

Prompt

In cryptography, a zero-knowledge proof or zero-knowledge protocol is a method by which one party (the prover) can prove to another party (the verifier) that they know a value , without conveying any information apart from the fact that they know the value .

P0023_G00

Tokens: 100, Avg Perplexity: 2.464
The verifier must be able to verify that the prover did not learn anything else about , and thus that the prover knows the value without actually revealing it. The term "zero-knowledge" was coined by cryptographer Silvio Micali in 1994. Zero-knowledge proof A zero-knowledge proof is a proof that a statement is true without revealing anything about the statement itself. In particular, a zero-knowledge proof of knowledge (ZKP) is a
Low Perplexity Regions (3 found):
P0023_G00_R01: Indices 46-52, Avg: 1.015, Range: 1.000-1.088, Infinigram: 18, Standalone: 11628.507, Ratio: 0.000
Text: ographer Silvio Mical
P0023_G00_R02: Indices 47-53, Avg: 1.015, Range: 1.000-1.088, Infinigram: 102, Standalone: 29.580, Ratio: 0.034
Text: Silvio Micali
P0023_G00_R03: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 29.919, Ratio: 0.033
Text: zero-knowledge proof is a
Perplexity Range
1.00 19.55

Generation Analysis: P0023_G01

Prompt

In cryptography, a zero-knowledge proof or zero-knowledge protocol is a method by which one party (the prover) can prove to another party (the verifier) that they know a value , without conveying any information apart from the fact that they know the value .

P0023_G01

Tokens: 100, Avg Perplexity: 2.096
In cryptography, a zero-knowledge proof or zero-knowledge protocol is a method by which one party (the prover) can prove to another party (the verifier) that they know a value , without conveying any information apart from the fact that they know the value . In the past, zero-knowledge proofs were used for proving knowledge of a secret value. In the context of cryptography, they are also used for proving knowledge of a secret value. In the context of crypt
Low Perplexity Regions (49 found):
P0023_G01_R01: Indices 4-10, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12, Standalone: 4786.647, Ratio: 0.000
Text: ography, a zero-knowledge
⚠️ Found in prompt
P0023_G01_R02: Indices 5-11, Avg: 1.000, Range: 1.000-1.000, Infinigram: 90, Standalone: 1195.240, Ratio: 0.001
Text: , a zero-knowledge proof
⚠️ Found in prompt
P0023_G01_R03: Indices 6-12, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 994.623, Ratio: 0.001
Text: a zero-knowledge proof or
⚠️ Found in prompt
P0023_G01_R04: Indices 7-13, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 86.230, Ratio: 0.012
Text: zero-knowledge proof or zero
⚠️ Found in prompt
P0023_G01_R05: Indices 8-14, Avg: 1.000, Range: 1.000-1.000, Infinigram: 18, Standalone: 7401.396, Ratio: 0.000
Text: -knowledge proof or zero-
⚠️ Found in prompt
P0023_G01_R06: Indices 9-15, Avg: 1.000, Range: 1.000-1.000, Infinigram: 16, Standalone: 21035.802, Ratio: 0.000
Text: knowledge proof or zero-knowledge
⚠️ Found in prompt
P0023_G01_R07: Indices 10-16, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4253.378, Ratio: 0.000
Text: proof or zero-knowledge protocol
⚠️ Found in prompt
P0023_G01_R08: Indices 11-17, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1231.985, Ratio: 0.001
Text: or zero-knowledge protocol is
⚠️ Found in prompt
P0023_G01_R09: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 40.253, Ratio: 0.025
Text: zero-knowledge protocol is a
⚠️ Found in prompt
P0023_G01_R10: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 16, Standalone: 7259.223, Ratio: 0.000
Text: -knowledge protocol is a method
⚠️ Found in prompt
P0023_G01_R11: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 14, Standalone: 14967.139, Ratio: 0.000
Text: knowledge protocol is a method by
⚠️ Found in prompt
P0023_G01_R12: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 34.147, Ratio: 0.029
Text: protocol is a method by which
⚠️ Found in prompt
P0023_G01_R13: Indices 16-22, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 115.172, Ratio: 0.009
Text: is a method by which one
⚠️ Found in prompt
P0023_G01_R14: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 203.766, Ratio: 0.005
Text: a method by which one party
⚠️ Found in prompt
P0023_G01_R15: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 72.962, Ratio: 0.014
Text: method by which one party (
⚠️ Found in prompt
P0023_G01_R16: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 129.839, Ratio: 0.008
Text: by which one party (the
⚠️ Found in prompt
P0023_G01_R17: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 432.652, Ratio: 0.002
Text: which one party (the pro
⚠️ Found in prompt
P0023_G01_R18: Indices 21-27, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 405.216, Ratio: 0.002
Text: one party (the prover
⚠️ Found in prompt
P0023_G01_R19: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 180.994, Ratio: 0.006
Text: party (the prover)
⚠️ Found in prompt
P0023_G01_R20: Indices 23-29, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1046.028, Ratio: 0.001
Text: (the prover) can
⚠️ Found in prompt
P0023_G01_R21: Indices 24-30, Avg: 1.000, Range: 1.000-1.000, Infinigram: 40, Standalone: 606.142, Ratio: 0.002
Text: the prover) can prove
⚠️ Found in prompt
P0023_G01_R22: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 406.469, Ratio: 0.002
Text: prover) can prove to
⚠️ Found in prompt
P0023_G01_R23: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 38, Standalone: 4819.811, Ratio: 0.000
Text: ver) can prove to another
⚠️ Found in prompt
P0023_G01_R24: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 46, Standalone: 9162.622, Ratio: 0.000
Text: ) can prove to another party
⚠️ Found in prompt
P0023_G01_R25: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2408.123, Ratio: 0.000
Text: can prove to another party (
⚠️ Found in prompt
P0023_G01_R26: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3502.936, Ratio: 0.000
Text: prove to another party (the
⚠️ Found in prompt
P0023_G01_R27: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4470.895, Ratio: 0.000
Text: to another party (the ver
⚠️ Found in prompt
P0023_G01_R28: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4545.205, Ratio: 0.000
Text: another party (the verifier
⚠️ Found in prompt
P0023_G01_R29: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2934.000, Ratio: 0.000
Text: party (the verifier)
⚠️ Found in prompt
P0023_G01_R30: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2190.933, Ratio: 0.000
Text: (the verifier) that
⚠️ Found in prompt
P0023_G01_R31: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 7938.531, Ratio: 0.000
Text: the verifier) that they
⚠️ Found in prompt
P0023_G01_R32: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 171.142, Ratio: 0.006
Text: verifier) that they know
⚠️ Found in prompt
P0023_G01_R33: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 185.756, Ratio: 0.005
Text: ifier) that they know a
⚠️ Found in prompt
P0023_G01_R34: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 468.343, Ratio: 0.002
Text: ) that they know a value
⚠️ Found in prompt
P0023_G01_R35: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3201.428, Ratio: 0.000
Text: that they know a value ,
⚠️ Found in prompt
P0023_G01_R36: Indices 39-45, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3358.852, Ratio: 0.000
Text: they know a value , without
⚠️ Found in prompt
P0023_G01_R37: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 43698.802, Ratio: 0.000
Text: know a value , without conveying
⚠️ Found in prompt
P0023_G01_R38: Indices 41-47, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 17813.608, Ratio: 0.000
Text: a value , without conveying any
⚠️ Found in prompt
P0023_G01_R39: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 16645.456, Ratio: 0.000
Text: value , without conveying any information
⚠️ Found in prompt
P0023_G01_R40: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 37, Standalone: 4168.117, Ratio: 0.000
Text: , without conveying any information apart
⚠️ Found in prompt
P0023_G01_R41: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 11439.653, Ratio: 0.000
Text: without conveying any information apart from
⚠️ Found in prompt
P0023_G01_R42: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 330.360, Ratio: 0.003
Text: conveying any information apart from the
⚠️ Found in prompt
P0023_G01_R43: Indices 46-52, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1330.903, Ratio: 0.001
Text: any information apart from the fact
⚠️ Found in prompt
P0023_G01_R44: Indices 47-53, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4425.289, Ratio: 0.000
Text: information apart from the fact that
⚠️ Found in prompt
P0023_G01_R45: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 171, Standalone: 8.561, Ratio: 0.117
Text: apart from the fact that they
⚠️ Found in prompt
P0023_G01_R46: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 104.213, Ratio: 0.010
Text: from the fact that they know
⚠️ Found in prompt
P0023_G01_R47: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 147.150, Ratio: 0.007
Text: the fact that they know the
⚠️ Found in prompt
P0023_G01_R48: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 77.814, Ratio: 0.013
Text: fact that they know the value
⚠️ Found in prompt
P0023_G01_R49: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2740.088, Ratio: 0.000
Text: that they know the value .
⚠️ Found in prompt
Perplexity Range
1.00 29.28

Generation Analysis: P0023_G02

Prompt

In cryptography, a zero-knowledge proof or zero-knowledge protocol is a method by which one party (the prover) can prove to another party (the verifier) that they know a value , without conveying any information apart from the fact that they know the value .

P0023_G02

Tokens: 100, Avg Perplexity: 2.518
The verifier can then check the proof, and if it passes, accept the proof as valid. Zero-knowledge proofs can be used to prove knowledge of the secret key in a public key cryptosystem, and can be used to prove knowledge of the secret in a trapdoor function. Zero-knowledge proofs can be used to prove that a certain statement is true or false. For example, a zero-knowledge proof can be used to prove that a certain function is
Low Perplexity Regions (6 found):
P0023_G02_R01: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 47.954, Ratio: 0.021
Text: zero-knowledge proof can be
P0023_G02_R02: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 7234.510, Ratio: 0.000
Text: -knowledge proof can be used
P0023_G02_R03: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 20364.346, Ratio: 0.000
Text: knowledge proof can be used to
P0023_G02_R04: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 97.089, Ratio: 0.010
Text: proof can be used to prove
P0023_G02_R05: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 21, Standalone: 63.168, Ratio: 0.016
Text: can be used to prove that
P0023_G02_R06: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 85.630, Ratio: 0.012
Text: be used to prove that a
Perplexity Range
1.00 21.31

Generation Analysis: P0023_G03

Prompt

In cryptography, a zero-knowledge proof or zero-knowledge protocol is a method by which one party (the prover) can prove to another party (the verifier) that they know a value , without conveying any information apart from the fact that they know the value .

P0023_G03

Tokens: 100, Avg Perplexity: 2.169
Zero-knowledge protocols are used in various applications, such as in digital signatures and in the construction of secure voting systems. The concept of a zero-knowledge proof was introduced by Yao in 1978, in the context of the XOR game. A zero-knowledge proof is a protocol that allows the prover to prove to the verifier that they know a value without conveying any information apart from the fact that they know the value. The protocol is said to be zero-knowledge if the
Low Perplexity Regions (4 found):
P0023_G03_R01: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 104.213, Ratio: 0.010
Text: from the fact that they know
⚠️ Found in prompt
P0023_G03_R02: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 147.150, Ratio: 0.007
Text: the fact that they know the
⚠️ Found in prompt
P0023_G03_R03: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 77.814, Ratio: 0.013
Text: fact that they know the value
⚠️ Found in prompt
P0023_G03_R04: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 95.781, Ratio: 0.010
Text: that they know the value.
Perplexity Range
1.00 10.86

Generation Analysis: P0023_G04

Prompt

In cryptography, a zero-knowledge proof or zero-knowledge protocol is a method by which one party (the prover) can prove to another party (the verifier) that they know a value , without conveying any information apart from the fact that they know the value .

P0023_G04

Tokens: 100, Avg Perplexity: 2.203
Zero-knowledge protocols are useful for proving knowledge of a value without conveying any information about the value. Zero-knowledge protocols are often used in cryptography and computational complexity to prove knowledge of a value without revealing any information about the value. A zero-knowledge protocol is a protocol in which the verifier can prove to the prover that they know a value without revealing any information about the value. Zero-knowledge proofs can be used to prove knowledge of a value without revealing
Low Perplexity Regions (1 found):
P0023_G04_R01: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 213.337, Ratio: 0.005
Text: any information about the value.
Perplexity Range
1.00 20.63

Generation Analysis: P0024_G00

Prompt

In cryptography, an oblivious transfer (OT) protocol is a type of protocol in which a sender transfers one of potentially many pieces of information to a receiver, but remains oblivious as to what piece (if any) has been transferred.

P0024_G00

Tokens: 100, Avg Perplexity: 3.316
An OT protocol is said to be oblivious if the sender is unaware of the receiver's input. In an OT protocol, the receiver is assumed to be computationally unbounded, so that it cannot feasibly check every possible input. An OT protocol is called a non-interactive protocol if the sender and receiver do not interact during the protocol. An OT protocol is called a non-interactive protocol with perfect information if the sender is not required to interact with the receiver during the protocol.
Perplexity Range
1.00 24.51

Generation Analysis: P0024_G01

Prompt

In cryptography, an oblivious transfer (OT) protocol is a type of protocol in which a sender transfers one of potentially many pieces of information to a receiver, but remains oblivious as to what piece (if any) has been transferred.

P0024_G01

Tokens: 100, Avg Perplexity: 2.077
An oblivious transfer protocol is a protocol that transfers one of potentially many pieces of information to a receiver, but remains oblivious as to which piece (if any) has been transferred. An example of a simple OT protocol is the following: Alice and Bob want to transfer a piece of information to each other. They agree on a piece of information that they both want to transfer, and then Alice sends Bob a piece of information that Bob will be able to use to verify that Alice
Low Perplexity Regions (14 found):
P0024_G01_R01: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 945.934, Ratio: 0.001
Text: potentially many pieces of information to
⚠️ Found in prompt
P0024_G01_R02: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 147.094, Ratio: 0.007
Text: many pieces of information to a
⚠️ Found in prompt
P0024_G01_R03: Indices 16-22, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 113.135, Ratio: 0.009
Text: pieces of information to a receiver
⚠️ Found in prompt
P0024_G01_R04: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 316.297, Ratio: 0.003
Text: of information to a receiver,
⚠️ Found in prompt
P0024_G01_R05: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 105.719, Ratio: 0.009
Text: information to a receiver, but
⚠️ Found in prompt
P0024_G01_R06: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1281.170, Ratio: 0.001
Text: to a receiver, but remains
⚠️ Found in prompt
P0024_G01_R07: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3795.844, Ratio: 0.000
Text: a receiver, but remains obliv
⚠️ Found in prompt
P0024_G01_R08: Indices 21-27, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2253.023, Ratio: 0.000
Text: receiver, but remains oblivious
⚠️ Found in prompt
P0024_G01_R09: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 2766.412, Ratio: 0.000
Text: , but remains oblivious as
⚠️ Found in prompt
P0024_G01_R10: Indices 23-29, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3513.290, Ratio: 0.000
Text: but remains oblivious as to
⚠️ Found in prompt
P0024_G01_R11: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 479.838, Ratio: 0.002
Text: if any) has been transferred
⚠️ Found in prompt
P0024_G01_R12: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 747.881, Ratio: 0.001
Text: any) has been transferred.
⚠️ Found in prompt
P0024_G01_R13: Indices 34-40, Avg: 1.018, Range: 1.000-1.108, Infinigram: 22, Standalone: 678.827, Ratio: 0.001
Text: ) has been transferred.
⚠️ Found in prompt
P0024_G01_R14: Indices 35-41, Avg: 1.018, Range: 1.000-1.108, Infinigram: 24, Standalone: 567.992, Ratio: 0.002
Text: has been transferred.
⚠️ Found in prompt
Perplexity Range
1.00 16.47

Generation Analysis: P0024_G02

Prompt

In cryptography, an oblivious transfer (OT) protocol is a type of protocol in which a sender transfers one of potentially many pieces of information to a receiver, but remains oblivious as to what piece (if any) has been transferred.

P0024_G02

Tokens: 100, Avg Perplexity: 2.388
In a typical OT protocol, a sender transfers a message to a receiver, and the receiver can subsequently transfer the message to another receiver, without any knowledge of which receiver the sender has sent the message to. In a public key cryptography (PKC) system, a sender encrypts a message using a private key of the sender, and sends the encrypted message to a receiver. The receiver decrypts the encrypted message using the receiver's public key, and the receiver can subsequently transfer the message
Low Perplexity Regions (4 found):
P0024_G02_R01: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 55336.235, Ratio: 0.000
Text: the encrypted message to a receiver
P0024_G02_R02: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 28.971, Ratio: 0.035
Text: encrypted message to a receiver.
P0024_G02_R03: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 71.479, Ratio: 0.014
Text: message to a receiver. The
P0024_G02_R04: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 569.017, Ratio: 0.002
Text: to a receiver. The receiver
Perplexity Range
1.00 20.09

Generation Analysis: P0024_G03

Prompt

In cryptography, an oblivious transfer (OT) protocol is a type of protocol in which a sender transfers one of potentially many pieces of information to a receiver, but remains oblivious as to what piece (if any) has been transferred.

P0024_G03

Tokens: 100, Avg Perplexity: 2.236
This is achieved by using a randomness-oblivious encoding, in which the sender and receiver agree on a random string, and then the sender sends the string and the receiver can use the string to recover the information. In cryptography, an oblivious transfer (OT) protocol is a type of protocol in which a sender transfers one of potentially many pieces of information to a receiver, but remains oblivious as to what piece (if any) has been transferred. This is achieved by
Low Perplexity Regions (43 found):
P0024_G03_R01: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 18815.708, Ratio: 0.000
Text: oblivious transfer (OT)
⚠️ Found in prompt
P0024_G03_R02: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 48, Standalone: 8443.394, Ratio: 0.000
Text: ious transfer (OT) protocol
⚠️ Found in prompt
P0024_G03_R03: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 199.995, Ratio: 0.005
Text: transfer (OT) protocol is
⚠️ Found in prompt
P0024_G03_R04: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2764.801, Ratio: 0.000
Text: (OT) protocol is a
⚠️ Found in prompt
P0024_G03_R05: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 133.991, Ratio: 0.007
Text: OT) protocol is a type
⚠️ Found in prompt
P0024_G03_R06: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 5989.121, Ratio: 0.000
Text: ) protocol is a type of
⚠️ Found in prompt
P0024_G03_R07: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 69.253, Ratio: 0.014
Text: protocol is a type of protocol
⚠️ Found in prompt
P0024_G03_R08: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1833.138, Ratio: 0.001
Text: is a type of protocol in
⚠️ Found in prompt
P0024_G03_R09: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2620.383, Ratio: 0.000
Text: a type of protocol in which
⚠️ Found in prompt
P0024_G03_R10: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1416.305, Ratio: 0.001
Text: type of protocol in which a
⚠️ Found in prompt
P0024_G03_R11: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12882.837, Ratio: 0.000
Text: of protocol in which a sender
⚠️ Found in prompt
P0024_G03_R12: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 250.281, Ratio: 0.004
Text: protocol in which a sender transfers
⚠️ Found in prompt
P0024_G03_R13: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2104.427, Ratio: 0.000
Text: in which a sender transfers one
⚠️ Found in prompt
P0024_G03_R14: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3040.882, Ratio: 0.000
Text: which a sender transfers one of
⚠️ Found in prompt
P0024_G03_R15: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 26328.545, Ratio: 0.000
Text: a sender transfers one of potentially
⚠️ Found in prompt
P0024_G03_R16: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 184665.511, Ratio: 0.000
Text: sender transfers one of potentially many
⚠️ Found in prompt
P0024_G03_R17: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 11931.149, Ratio: 0.000
Text: transfers one of potentially many pieces
⚠️ Found in prompt
P0024_G03_R18: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 30852.101, Ratio: 0.000
Text: one of potentially many pieces of
⚠️ Found in prompt
P0024_G03_R19: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4262.697, Ratio: 0.000
Text: of potentially many pieces of information
⚠️ Found in prompt
P0024_G03_R20: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 945.934, Ratio: 0.001
Text: potentially many pieces of information to
⚠️ Found in prompt
P0024_G03_R21: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 147.094, Ratio: 0.007
Text: many pieces of information to a
⚠️ Found in prompt
P0024_G03_R22: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 113.135, Ratio: 0.009
Text: pieces of information to a receiver
⚠️ Found in prompt
P0024_G03_R23: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 316.297, Ratio: 0.003
Text: of information to a receiver,
⚠️ Found in prompt
P0024_G03_R24: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 105.719, Ratio: 0.009
Text: information to a receiver, but
⚠️ Found in prompt
P0024_G03_R25: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1281.170, Ratio: 0.001
Text: to a receiver, but remains
⚠️ Found in prompt
P0024_G03_R26: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3795.844, Ratio: 0.000
Text: a receiver, but remains obliv
⚠️ Found in prompt
P0024_G03_R27: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2253.023, Ratio: 0.000
Text: receiver, but remains oblivious
⚠️ Found in prompt
P0024_G03_R28: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 10, Standalone: 2766.412, Ratio: 0.000
Text: , but remains oblivious as
⚠️ Found in prompt
P0024_G03_R29: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3513.290, Ratio: 0.000
Text: but remains oblivious as to
⚠️ Found in prompt
P0024_G03_R30: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5310.208, Ratio: 0.000
Text: remains oblivious as to what
⚠️ Found in prompt
P0024_G03_R31: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 14773.137, Ratio: 0.000
Text: oblivious as to what piece
⚠️ Found in prompt
P0024_G03_R32: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 7208.143, Ratio: 0.000
Text: ious as to what piece (
⚠️ Found in prompt
P0024_G03_R33: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5428.752, Ratio: 0.000
Text: as to what piece (if
⚠️ Found in prompt
P0024_G03_R34: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 14466.949, Ratio: 0.000
Text: to what piece (if any
⚠️ Found in prompt
P0024_G03_R35: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9016.749, Ratio: 0.000
Text: what piece (if any)
⚠️ Found in prompt
P0024_G03_R36: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 167.279, Ratio: 0.006
Text: piece (if any) has
⚠️ Found in prompt
P0024_G03_R37: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 166.158, Ratio: 0.006
Text: (if any) has been
⚠️ Found in prompt
P0024_G03_R38: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 479.838, Ratio: 0.002
Text: if any) has been transferred
⚠️ Found in prompt
P0024_G03_R39: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 747.881, Ratio: 0.001
Text: any) has been transferred.
⚠️ Found in prompt
P0024_G03_R40: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 684.693, Ratio: 0.001
Text: ) has been transferred. This
P0024_G03_R41: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 448.592, Ratio: 0.002
Text: has been transferred. This is
P0024_G03_R42: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 616.556, Ratio: 0.002
Text: been transferred. This is achieved
P0024_G03_R43: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 43.906, Ratio: 0.023
Text: transferred. This is achieved by
Perplexity Range
1.00 19.89

Generation Analysis: P0024_G04

Prompt

In cryptography, an oblivious transfer (OT) protocol is a type of protocol in which a sender transfers one of potentially many pieces of information to a receiver, but remains oblivious as to what piece (if any) has been transferred.

P0024_G04

Tokens: 100, Avg Perplexity: 2.261
This type of protocol is used in many situations in which a sender wants to transfer a piece of information to a receiver, but does not want the receiver to be able to determine which piece of information has been transferred. In the case of a digital signature, the sender can be said to transfer a piece of information to the receiver, even though the receiver is not able to determine which piece of information has been transferred. OT protocols are used in many situations, such as in electronic cash
Low Perplexity Regions (2 found):
P0024_G04_R01: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 339.129, Ratio: 0.003
Text: piece of information has been transferred
P0024_G04_R02: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 360.902, Ratio: 0.003
Text: of information has been transferred.
Perplexity Range
1.00 18.05

Generation Analysis: P0025_G00

Prompt

Homomorphic encryption is a form of encryption that allows computation on ciphertexts, generating an encrypted result which, when decrypted, matches the result of the operations as if they had been performed on the plaintext.

P0025_G00

Tokens: 100, Avg Perplexity: 3.129
Homomorphic encryption schemes have been studied for decades, and many have been proposed, with varying degrees of success. Most schemes have been proven to be computationally secure, but no scheme has been proven to be fully homomorphic. In this paper, we propose a new homomorphic encryption scheme that is based on the idea of homomorphic addition. We prove that our scheme is fully homomorphic, and we show that it is also computationally secure. Our scheme is based on the ring-L
Perplexity Range
1.00 26.76

Generation Analysis: P0025_G01

Prompt

Homomorphic encryption is a form of encryption that allows computation on ciphertexts, generating an encrypted result which, when decrypted, matches the result of the operations as if they had been performed on the plaintext.

P0025_G01

Tokens: 100, Avg Perplexity: 2.814
Homomorphic encryption schemes are designed to be able to perform any mathematical operation on encrypted data, including addition, multiplication, exponentiation, and so forth. Homomorphic encryption is used in a variety of applications, including in cloud computing, where it is used to perform computations on encrypted data in the cloud. The idea of homomorphic encryption was first proposed by Paillier in 1999, who also invented the Paillier cryptosystem. In 2013, the first practical homomorphic encryption
Low Perplexity Regions (1 found):
P0025_G01_R01: Indices 84-90, Avg: 1.014, Range: 1.000-1.084, Infinigram: 84, Standalone: 754.616, Ratio: 0.001
Text: Paillier cryptosystem
Perplexity Range
1.00 16.09

Generation Analysis: P0025_G02

Prompt

Homomorphic encryption is a form of encryption that allows computation on ciphertexts, generating an encrypted result which, when decrypted, matches the result of the operations as if they had been performed on the plaintext.

P0025_G02

Tokens: 100, Avg Perplexity: 2.698
Homomorphic encryption schemes have been proposed for the encryption of data, and for the encryption of computations. Homomorphic encryption schemes are typically based on the use of cryptographic hash functions, which are functions that take a variable-length input and output a fixed-length value. In homomorphic encryption, the input to the hash function is the ciphertext of a plaintext, and the output is the encrypted result of the plaintext. In some homomorphic encryption schemes, the encryption of
Low Perplexity Regions (1 found):
P0025_G02_R01: Indices 74-80, Avg: 1.011, Range: 1.000-1.065, Infinigram: 5, Standalone: 82.232, Ratio: 0.012
Text: text, and the output is
Perplexity Range
1.00 16.51

Generation Analysis: P0025_G03

Prompt

Homomorphic encryption is a form of encryption that allows computation on ciphertexts, generating an encrypted result which, when decrypted, matches the result of the operations as if they had been performed on the plaintext.

P0025_G03

Tokens: 100, Avg Perplexity: 4.808
Homomorphic encryption schemes are able to compute on encrypted data, and are thus often used for data analytics tasks. Homomorphic encryption has been around since the late 1980s, but has been used mostly for research purposes. It is not currently used for commercial purposes. Homomorphic encryption has been studied by several research groups. In 2015, a group of researchers led by Professor Matthew D. Green from Johns Hopkins University published a paper showing that any two-party homomorphic encryption scheme can be
Perplexity Range
1.00 31.21

Generation Analysis: P0025_G04

Prompt

Homomorphic encryption is a form of encryption that allows computation on ciphertexts, generating an encrypted result which, when decrypted, matches the result of the operations as if they had been performed on the plaintext.

P0025_G04

Tokens: 100, Avg Perplexity: 1.879
Homomorphic encryption is a form of encryption that allows computation on ciphertexts, generating an encrypted result which, when decrypted, matches the result of the operations as if they had been performed on the plaintext. Homomorphic encryption is an attractive form of encryption because it allows the same encrypted result to be computed on multiple ciphertexts without decrypting the result of each one. Homomorphic encryption is a form of encryption that allows computation on ciphertexts, generating an encrypted result which
Low Perplexity Regions (43 found):
P0025_G04_R01: Indices 6-12, Avg: 1.017, Range: 1.000-1.099, Infinigram: 0, Standalone: 28838.804, Ratio: 0.000
Text: of encryption that allows computation on
⚠️ Found in prompt
P0025_G04_R02: Indices 7-13, Avg: 1.017, Range: 1.000-1.099, Infinigram: 0, Standalone: 4535.194, Ratio: 0.000
Text: encryption that allows computation on cipher
⚠️ Found in prompt
P0025_G04_R03: Indices 8-14, Avg: 1.017, Range: 1.000-1.099, Infinigram: 0, Standalone: 3320.044, Ratio: 0.000
Text: that allows computation on ciphertext
⚠️ Found in prompt
P0025_G04_R04: Indices 9-15, Avg: 1.017, Range: 1.000-1.099, Infinigram: 0, Standalone: 7767.013, Ratio: 0.000
Text: allows computation on ciphertexts
⚠️ Found in prompt
P0025_G04_R05: Indices 10-16, Avg: 1.017, Range: 1.000-1.099, Infinigram: 2, Standalone: 7806.843, Ratio: 0.000
Text: computation on ciphertexts,
⚠️ Found in prompt
P0025_G04_R06: Indices 11-17, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 281412.475, Ratio: 0.000
Text: on ciphertexts, generating
⚠️ Found in prompt
P0025_G04_R07: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 365.124, Ratio: 0.003
Text: ciphertexts, generating an
⚠️ Found in prompt
P0025_G04_R08: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 23, Standalone: 4077.782, Ratio: 0.000
Text: texts, generating an encrypted
⚠️ Found in prompt
P0025_G04_R09: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 23, Standalone: 4614.034, Ratio: 0.000
Text: s, generating an encrypted result
⚠️ Found in prompt
P0025_G04_R10: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 25, Standalone: 8389.668, Ratio: 0.000
Text: , generating an encrypted result which
⚠️ Found in prompt
P0025_G04_R11: Indices 16-22, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 184.504, Ratio: 0.005
Text: generating an encrypted result which,
⚠️ Found in prompt
P0025_G04_R12: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4046.158, Ratio: 0.000
Text: an encrypted result which, when
⚠️ Found in prompt
P0025_G04_R13: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2021.176, Ratio: 0.000
Text: encrypted result which, when dec
⚠️ Found in prompt
P0025_G04_R14: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2936.428, Ratio: 0.000
Text: result which, when decrypted
⚠️ Found in prompt
P0025_G04_R15: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1692.892, Ratio: 0.001
Text: which, when decrypted,
⚠️ Found in prompt
P0025_G04_R16: Indices 21-27, Avg: 1.000, Range: 1.000-1.000, Infinigram: 57, Standalone: 6709.970, Ratio: 0.000
Text: , when decrypted, matches
⚠️ Found in prompt
P0025_G04_R17: Indices 22-28, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8158.295, Ratio: 0.000
Text: when decrypted, matches the
⚠️ Found in prompt
P0025_G04_R18: Indices 23-29, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 4461.264, Ratio: 0.000
Text: decrypted, matches the result
⚠️ Found in prompt
P0025_G04_R19: Indices 24-30, Avg: 1.000, Range: 1.000-1.000, Infinigram: 55, Standalone: 9835.659, Ratio: 0.000
Text: rypted, matches the result of
⚠️ Found in prompt
P0025_G04_R20: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 29, Standalone: 25213.618, Ratio: 0.000
Text: , matches the result of the
⚠️ Found in prompt
P0025_G04_R21: Indices 26-32, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1244.305, Ratio: 0.001
Text: matches the result of the operations
⚠️ Found in prompt
P0025_G04_R22: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 573.983, Ratio: 0.002
Text: the result of the operations as
⚠️ Found in prompt
P0025_G04_R23: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 419.645, Ratio: 0.002
Text: result of the operations as if
⚠️ Found in prompt
P0025_G04_R24: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3133.785, Ratio: 0.000
Text: of the operations as if they
⚠️ Found in prompt
P0025_G04_R25: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3097.586, Ratio: 0.000
Text: the operations as if they had
⚠️ Found in prompt
P0025_G04_R26: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 41.550, Ratio: 0.024
Text: operations as if they had been
⚠️ Found in prompt
P0025_G04_R27: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 466.218, Ratio: 0.002
Text: as if they had been performed
⚠️ Found in prompt
P0025_G04_R28: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 398.915, Ratio: 0.003
Text: if they had been performed on
⚠️ Found in prompt
P0025_G04_R29: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1680.423, Ratio: 0.001
Text: they had been performed on the
⚠️ Found in prompt
P0025_G04_R30: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1779.361, Ratio: 0.001
Text: had been performed on the plain
⚠️ Found in prompt
P0025_G04_R31: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2479.364, Ratio: 0.000
Text: been performed on the plaintext
⚠️ Found in prompt
P0025_G04_R32: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1966.942, Ratio: 0.001
Text: performed on the plaintext.
⚠️ Found in prompt
P0025_G04_R33: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4038.879, Ratio: 0.000
Text: form of encryption that allows computation
⚠️ Found in prompt
P0025_G04_R34: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 28838.804, Ratio: 0.000
Text: of encryption that allows computation on
⚠️ Found in prompt
P0025_G04_R35: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4535.194, Ratio: 0.000
Text: encryption that allows computation on cipher
⚠️ Found in prompt
P0025_G04_R36: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3320.044, Ratio: 0.000
Text: that allows computation on ciphertext
⚠️ Found in prompt
P0025_G04_R37: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7767.013, Ratio: 0.000
Text: allows computation on ciphertexts
⚠️ Found in prompt
P0025_G04_R38: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 7806.843, Ratio: 0.000
Text: computation on ciphertexts,
⚠️ Found in prompt
P0025_G04_R39: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 281412.475, Ratio: 0.000
Text: on ciphertexts, generating
⚠️ Found in prompt
P0025_G04_R40: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 365.124, Ratio: 0.003
Text: ciphertexts, generating an
⚠️ Found in prompt
P0025_G04_R41: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 23, Standalone: 4077.782, Ratio: 0.000
Text: texts, generating an encrypted
⚠️ Found in prompt
P0025_G04_R42: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 23, Standalone: 4614.034, Ratio: 0.000
Text: s, generating an encrypted result
⚠️ Found in prompt
P0025_G04_R43: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 25, Standalone: 8389.668, Ratio: 0.000
Text: , generating an encrypted result which
⚠️ Found in prompt
Perplexity Range
1.00 12.86

Generation Analysis: P0026_G00

Prompt

Post-quantum cryptography (sometimes referred to as quantum-proof, quantum-safe or quantum-resistant) refers to cryptographic algorithms (usually public-key algorithms) that are thought to be secure against an attack by a quantum computer.

P0026_G00

Tokens: 80, Avg Perplexity: 2.907
Quantum-safe algorithms are usually based on the difficulty of factoring integers, and are designed to be secure even in the presence of a quantum computer. Quantum-safe cryptography is an area of research that is currently in its infancy. It is a field that is still in the process of being developed. References Category:Cryptography Category:Quantum mechanics<|endoftext|>
Perplexity Range
1.00 26.06

Generation Analysis: P0026_G01

Prompt

Post-quantum cryptography (sometimes referred to as quantum-proof, quantum-safe or quantum-resistant) refers to cryptographic algorithms (usually public-key algorithms) that are thought to be secure against an attack by a quantum computer.

P0026_G01

Tokens: 100, Avg Perplexity: 2.613
This is an area of active research and development. Quantum computers A quantum computer is a theoretical computer that can process information using quantum mechanical phenomena. A quantum computer is different from a classical computer in that the information is processed using quantum mechanical phenomena. This is in contrast to a classical computer that uses the laws of classical physics to process information. A quantum computer would be able to perform certain operations that are not possible for a classical computer. Quantum computers are not
Perplexity Range
1.00 29.94

Generation Analysis: P0026_G02

Prompt

Post-quantum cryptography (sometimes referred to as quantum-proof, quantum-safe or quantum-resistant) refers to cryptographic algorithms (usually public-key algorithms) that are thought to be secure against an attack by a quantum computer.

P0026_G02

Tokens: 100, Avg Perplexity: 2.398
Quantum computers A quantum computer is a device that uses quantum mechanical phenomena to perform certain computations that are beyond the capabilities of a conventional computer. Quantum computers are expected to be able to perform certain computations that are beyond the capabilities of a conventional computer, including factoring large numbers, searching databases of exponentially large size, and simulating physical systems. Quantum computers are also expected to be able to break some of the most widely used public-key cryptographic systems, such as RSA and elliptic curve
Perplexity Range
1.00 17.87

Generation Analysis: P0026_G03

Prompt

Post-quantum cryptography (sometimes referred to as quantum-proof, quantum-safe or quantum-resistant) refers to cryptographic algorithms (usually public-key algorithms) that are thought to be secure against an attack by a quantum computer.

P0026_G03

Tokens: 100, Avg Perplexity: 2.614
Quantum cryptography has been a major area of research since the early 1980s, when Bennett and Brassard proposed their BB84 quantum key distribution protocol. The first quantum key distribution protocol to be implemented was the Ekert protocol, which was implemented in 1995. In the past few years, a number of quantum key distribution protocols have been proposed. These protocols are often called "post-quantum" because they are thought to be secure against a quantum computer. The first post
Perplexity Range
1.00 16.98

Generation Analysis: P0026_G04

Prompt

Post-quantum cryptography (sometimes referred to as quantum-proof, quantum-safe or quantum-resistant) refers to cryptographic algorithms (usually public-key algorithms) that are thought to be secure against an attack by a quantum computer.

P0026_G04

Tokens: 100, Avg Perplexity: 2.987
The term is used in the context of the post-quantum cryptography standardization process, and in particular the cryptographic algorithms defined in the NIST Post-Quantum Cryptography Standard. History Quantum computers have been theorized since the 1960s. In the 1980s, the first quantum algorithms were proposed, such as Shor's algorithm, which can factor large numbers in polynomial time. In 1996, Peter Shor developed a quantum algorithm for integer factorization that can factor large
Perplexity Range
1.00 18.50

Generation Analysis: P0027_G00

Prompt

Quantum cryptography is the science of exploiting quantum mechanical properties to perform cryptographic tasks.

P0027_G00

Tokens: 100, Avg Perplexity: 3.161
Quantum cryptography has been applied in practice to provide secure communication channels, which is the most common application of quantum cryptography. Quantum cryptography is based on the laws of quantum mechanics. Quantum cryptography is based on the laws of quantum mechanics. It is not based on any particular algorithm, and therefore, is not susceptible to any known attacks. The security of quantum cryptography is based on the laws of quantum mechanics. The security of quantum cryptography is based on the laws of quantum mechanics
Low Perplexity Regions (9 found):
P0027_G00_R01: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 468.696, Ratio: 0.002
Text: based on the laws of quantum
P0027_G00_R02: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 2918.851, Ratio: 0.000
Text: on the laws of quantum mechanics
P0027_G00_R03: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1941.325, Ratio: 0.001
Text: of quantum cryptography is based
P0027_G00_R04: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1227.298, Ratio: 0.001
Text: quantum cryptography is based on
P0027_G00_R05: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 21.784, Ratio: 0.046
Text: cryptography is based on the
P0027_G00_R06: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 555.633, Ratio: 0.002
Text: ography is based on the laws
P0027_G00_R07: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 656.095, Ratio: 0.002
Text: is based on the laws of
P0027_G00_R08: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 468.696, Ratio: 0.002
Text: based on the laws of quantum
P0027_G00_R09: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 2918.851, Ratio: 0.000
Text: on the laws of quantum mechanics
Perplexity Range
1.00 26.62

Generation Analysis: P0027_G01

Prompt

Quantum cryptography is the science of exploiting quantum mechanical properties to perform cryptographic tasks.

P0027_G01

Tokens: 100, Avg Perplexity: 2.230
Quantum cryptography is a branch of quantum information science and is related to quantum key distribution (QKD), quantum teleportation, and quantum cryptanalysis. The most important application of quantum cryptography is in quantum key distribution. History The first quantum cryptography system was proposed by Charles H. Bennett and Gilles Brassard in 1984. They proposed a system for sharing a secret key between two parties, Alice and Bob, using a quantum channel and a classical channel. The secret key is
Low Perplexity Regions (7 found):
P0027_G01_R01: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 54, Standalone: 12774.922, Ratio: 0.000
Text: . Bennett and Gilles Br
P0027_G01_R02: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 160.345, Ratio: 0.006
Text: Bennett and Gilles Brass
P0027_G01_R03: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 6, Standalone: 409.815, Ratio: 0.002
Text: and Gilles Brassard
P0027_G01_R04: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 579.890, Ratio: 0.002
Text: Gilles Brassard in
P0027_G01_R05: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 32, Standalone: 2028.182, Ratio: 0.000
Text: illes Brassard in 1984
P0027_G01_R06: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 165.171, Ratio: 0.006
Text: Brassard in 1984.
P0027_G01_R07: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 652.993, Ratio: 0.002
Text: a secret key between two parties
Perplexity Range
1.00 13.17

Generation Analysis: P0027_G02

Prompt

Quantum cryptography is the science of exploiting quantum mechanical properties to perform cryptographic tasks.

P0027_G02

Tokens: 100, Avg Perplexity: 3.045
In this field, cryptography is concerned with the design and analysis of cryptographic algorithms, protocols and systems. Cryptography is a very active area of research, and many different cryptographic systems have been developed over the past several decades. Cryptography is a method of protecting information, and is often used to ensure the privacy of information, or to authenticate the origin of information. In cryptography, information is encoded into a form that is unintelligible to anyone except those possessing the secret key
Perplexity Range
1.00 14.18

Generation Analysis: P0027_G03

Prompt

Quantum cryptography is the science of exploiting quantum mechanical properties to perform cryptographic tasks.

P0027_G03

Tokens: 100, Avg Perplexity: 3.161
It is based on the fact that quantum mechanical systems are inherently unconditionally secure against any form of attack, whereas classical cryptography is insecure against quantum attacks. Quantum cryptography is the most secure form of cryptography, but it is also the most difficult to implement. It is not yet possible to build a quantum computer, and so quantum cryptography is not practical. Quantum cryptography has been used in a few experiments, but it has not yet been used in a commercial system.
Perplexity Range
1.00 19.53

Generation Analysis: P0027_G04

Prompt

Quantum cryptography is the science of exploiting quantum mechanical properties to perform cryptographic tasks.

P0027_G04

Tokens: 100, Avg Perplexity: 2.768
Quantum cryptography can be used to perform tasks such as: - Secure communication between two parties who do not trust each other. - Secure communication between two parties who trust each other. - Key distribution between two parties who trust each other. - Quantum key distribution. Quantum cryptography is based on the fundamental principles of quantum mechanics. In quantum mechanics, it is possible to construct a secure cryptosystem which allows two parties to
Low Perplexity Regions (2 found):
P0027_G04_R01: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 131.942, Ratio: 0.008
Text: each other. -
P0027_G04_R02: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 106, Standalone: 130.165, Ratio: 0.008
Text: other. -
Perplexity Range
1.00 21.89

Generation Analysis: P0028_G00

Prompt

Steganography ( ) is the practice of concealing a file, message, image, or video within another file, message, image, or video.

P0028_G00

Tokens: 100, Avg Perplexity: 2.750
Steganography is a form of steganography that uses digital media. Steganography is often used in the field of cryptography, where it is used to hide messages within other messages, and to hide data within an image. Steganography is used in computer security to hide files and other information from unwanted eyes. Steganography can be used to hide data from an attacker, to hide data from an adversary, or to hide data from an eavesdro
Perplexity Range
1.00 15.21

Generation Analysis: P0028_G01

Prompt

Steganography ( ) is the practice of concealing a file, message, image, or video within another file, message, image, or video.

P0028_G01

Tokens: 100, Avg Perplexity: 3.386
Steganography is a method of communication in which information is hidden in an innocuous or unnoticeable way, and the method is used to hide a message, image, or video in an image or video file. The technique may be used to hide information in a file or image, or to hide information in a file or image that has been encrypted or compressed. Steganography can be performed on a single image or on multiple images, video, or audio files. The
Perplexity Range
1.00 19.79

Generation Analysis: P0028_G02

Prompt

Steganography ( ) is the practice of concealing a file, message, image, or video within another file, message, image, or video.

P0028_G02

Tokens: 100, Avg Perplexity: 2.690
Steganography can be used to conceal data in a file or message, to hide information in a photograph or image, or to hide information in a video. Steganography is often used in cryptography and steganography. The most common form of steganography is digital watermarking. In digital watermarking, the steganographic information is hidden in the least significant bits of an image, video, audio, or text file. Steganography is an important
Perplexity Range
1.00 18.28

Generation Analysis: P0028_G03

Prompt

Steganography ( ) is the practice of concealing a file, message, image, or video within another file, message, image, or video.

P0028_G03

Tokens: 100, Avg Perplexity: 3.383
It is a type of steganography. Steganography is a form of digital watermarking, and the watermark is known as a steganogram. The first steganographic message was written by Claude Shannon in 1949, in a paper entitled "The Mathematical Theory of Communication". It was published in the Bell System Technical Journal, and described a method for hiding information in a digital image. It was intended to be used for military applications, but was never used. The
Low Perplexity Regions (1 found):
P0028_G03_R01: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12683.715, Ratio: 0.000
Text: in the Bell System Technical Journal
Perplexity Range
1.00 23.39

Generation Analysis: P0028_G04

Prompt

Steganography ( ) is the practice of concealing a file, message, image, or video within another file, message, image, or video.

P0028_G04

Tokens: 100, Avg Perplexity: 2.799
It is a form of steganography. Steganography is a form of covert communication, in which a message is hidden in such a way that it is not apparent to the person reading the message. Steganography can be used to hide data within an image, such as a digital photograph, a digital video, a digital audio file, a digital image file, or a digital video file. The term was coined in the late 19th century, by the French engineer É
Perplexity Range
1.00 23.84

Generation Analysis: P0029_G00

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0029_G00

Tokens: 100, Avg Perplexity: 2.873
Security protocols are designed to be used by parties to exchange information in a way that prevents unauthorized parties from reading or modifying the information. Cryptography is the practice of using cryptography. Cryptography is used to protect the confidentiality, integrity, and/or availability of information in transit, in storage, and at rest. It is also used to authenticate parties to a communication. Cryptography is an important component of computer security. It is often used to protect the confidentiality of data,
Perplexity Range
1.00 18.77

Generation Analysis: P0029_G01

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0029_G01

Tokens: 100, Avg Perplexity: 3.030
Security protocols can be used to provide confidentiality, authentication, or integrity for data, and are commonly used in computer and data communications. Security protocols can be classified into different categories, such as symmetric, asymmetric, and public key. Symmetric encryption algorithms, such as DES, use the same key for both encryption and decryption. They are typically used for data that is to be kept secret from an adversary. Asymmetric encryption algorithms, such as RSA, use different keys for encryption and dec
Low Perplexity Regions (5 found):
P0029_G01_R01: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 321.061, Ratio: 0.003
Text: Asymmetric encryption algorithms, such
P0029_G01_R02: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 5708.361, Ratio: 0.000
Text: ymmetric encryption algorithms, such as
P0029_G01_R03: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 115.411, Ratio: 0.009
Text: encryption algorithms, such as RSA
P0029_G01_R04: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 608.045, Ratio: 0.002
Text: algorithms, such as RSA,
P0029_G01_R05: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 82, Standalone: 12404.927, Ratio: 0.000
Text: , such as RSA, use
Perplexity Range
1.00 25.54

Generation Analysis: P0029_G02

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0029_G02

Tokens: 100, Avg Perplexity: 2.573
A cryptographic protocol is a protocol that is used to protect information, typically data or messages, and is designed to ensure the privacy and/or integrity of that information. A cryptographic protocol can be used to provide confidentiality (prevent eavesdropping), data integrity (prevent tampering), or authentication (prevent impersonation). Cryptographic protocols can also be used to provide non-repudiation (prevent a sender from denying having sent a message). Cryptographic protocols are often
Perplexity Range
1.00 13.62

Generation Analysis: P0029_G03

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0029_G03

Tokens: 100, Avg Perplexity: 2.115
A security protocol may be used to provide security in a network or system. Security protocols may be classified into three types: 1. Key-based protocols: these protocols use a secret key to perform the security-related function. 2. Symmetric protocols: these protocols use a shared secret key to perform the security-related function. 3. Asymmetric protocols: these protocols use public and private keys to perform the security-related function. Security protocols may be classified into two types
Low Perplexity Regions (18 found):
P0029_G03_R01: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1098.707, Ratio: 0.001
Text: perform the security-related function
P0029_G03_R02: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1516.992, Ratio: 0.001
Text: the security-related function.
P0029_G03_R03: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 226.383, Ratio: 0.004
Text: security-related function.
P0029_G03_R04: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1113.226, Ratio: 0.001
Text: -related function. 3
P0029_G03_R05: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 875.010, Ratio: 0.001
Text: related function. 3.
P0029_G03_R06: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 462.616, Ratio: 0.002
Text: function. 3. As
P0029_G03_R07: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 499.160, Ratio: 0.002
Text: . 3. Asymmetric
P0029_G03_R08: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9541.716, Ratio: 0.000
Text: 3. Asymmetric protocols
P0029_G03_R09: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 11422.264, Ratio: 0.000
Text: 3. Asymmetric protocols:
P0029_G03_R10: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4143.363, Ratio: 0.000
Text: . Asymmetric protocols: these
P0029_G03_R11: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9774.430, Ratio: 0.000
Text: Asymmetric protocols: these protocols
P0029_G03_R12: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 23945.151, Ratio: 0.000
Text: ymmetric protocols: these protocols use
P0029_G03_R13: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 279.240, Ratio: 0.004
Text: private keys to perform the security
P0029_G03_R14: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 358.067, Ratio: 0.003
Text: keys to perform the security-
P0029_G03_R15: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1132.756, Ratio: 0.001
Text: to perform the security-related
P0029_G03_R16: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1098.707, Ratio: 0.001
Text: perform the security-related function
P0029_G03_R17: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1516.992, Ratio: 0.001
Text: the security-related function.
P0029_G03_R18: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 226.383, Ratio: 0.004
Text: security-related function.
Perplexity Range
1.00 12.72

Generation Analysis: P0029_G04

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0029_G04

Tokens: 100, Avg Perplexity: 2.383
Cryptography is a discipline that deals with the study of the mathematical theory of cryptography. A cryptographic protocol is a protocol that uses cryptography to provide security. The security of a cryptographic protocol is based on the security of the cryptographic primitives that it uses. A cryptographic protocol is said to be secure if it is provably secure against any attack that is known at the time of its design. A cryptographic protocol is said to be provably secure if it
Perplexity Range
1.00 21.15

Generation Analysis: P0030_G00

Prompt

Indeed, secure multi-party computation (in fact the restricted case of secure function evaluation, where only a single function is evaluated) was first presented in the two-party setting.

P0030_G00

Tokens: 100, Avg Perplexity: 2.655
The security of the protocol is based on the following: 1. The protocol is a two-party protocol, with one of the parties (the prover) being computationally unbounded. 2. The protocol is a protocol in which the verifier is allowed to make use of the prover’s unbounded computational power. 3. The protocol is a protocol in which the prover is allowed to make use of the verifier’s unbounded computational power
Low Perplexity Regions (14 found):
P0030_G00_R01: Indices 41-47, Avg: 1.000, Range: 1.000-1.000, Infinigram: 297340, Standalone: 77.468, Ratio: 0.013
Text: 2. The
P0030_G00_R02: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 218534, Standalone: 93.621, Ratio: 0.011
Text: 3. The
P0030_G00_R03: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 25, Standalone: 1689.545, Ratio: 0.001
Text: 3. The protocol
P0030_G00_R04: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4, Standalone: 1569.818, Ratio: 0.001
Text: 3. The protocol is
P0030_G00_R05: Indices 74-80, Avg: 1.018, Range: 1.000-1.106, Infinigram: 3, Standalone: 1902.001, Ratio: 0.001
Text: . The protocol is a
P0030_G00_R06: Indices 75-81, Avg: 1.018, Range: 1.000-1.106, Infinigram: 0, Standalone: 1361.293, Ratio: 0.001
Text: The protocol is a protocol
P0030_G00_R07: Indices 87-93, Avg: 1.017, Range: 1.000-1.100, Infinigram: 3, Standalone: 35.243, Ratio: 0.029
Text: allowed to make use of the
P0030_G00_R08: Indices 88-94, Avg: 1.017, Range: 1.000-1.100, Infinigram: 0, Standalone: 4618.598, Ratio: 0.000
Text: to make use of the ver
P0030_G00_R09: Indices 89-95, Avg: 1.017, Range: 1.000-1.100, Infinigram: 0, Standalone: 4278.866, Ratio: 0.000
Text: make use of the verifier
P0030_G00_R10: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1747.501, Ratio: 0.001
Text: use of the verifier’
P0030_G00_R11: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4625.643, Ratio: 0.000
Text: of the verifier’s
P0030_G00_R12: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8732.851, Ratio: 0.000
Text: the verifier’s unbounded
P0030_G00_R13: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6119.875, Ratio: 0.000
Text: verifier’s unbounded computational
P0030_G00_R14: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 128063.895, Ratio: 0.000
Text: ifier’s unbounded computational power
Perplexity Range
1.00 22.72

Generation Analysis: P0030_G01

Prompt

Indeed, secure multi-party computation (in fact the restricted case of secure function evaluation, where only a single function is evaluated) was first presented in the two-party setting.

P0030_G01

Tokens: 100, Avg Perplexity: 2.208
In the two-party setting, secure multi-party computation is equivalent to the problem of computing a function $f:\{0,1\}^n\rightarrow\{0,1\}$ such that $f(x)=f(y)$ for any $x,y\in\{0,1\}^n$ that are related by a random permutation of the coordinates. This problem is known to be hard [@katzgraber]. The first generalization of multi-party computation to
Low Perplexity Regions (9 found):
P0030_G01_R01: Indices 25-31, Avg: 1.000, Range: 1.000-1.000, Infinigram: 50364, Standalone: 11.438, Ratio: 0.087
Text: 0,1\}^n
P0030_G01_R02: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1346, Standalone: 57.728, Ratio: 0.017
Text: x,y\in\{
P0030_G01_R03: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1012, Standalone: 246.320, Ratio: 0.004
Text: ,y\in\{0
P0030_G01_R04: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3302, Standalone: 50.889, Ratio: 0.020
Text: y\in\{0,
P0030_G01_R05: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 101564, Standalone: 17.332, Ratio: 0.058
Text: \in\{0,1
P0030_G01_R06: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 49930, Standalone: 127.293, Ratio: 0.008
Text: in\{0,1\
P0030_G01_R07: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 27839, Standalone: 4.978, Ratio: 0.201
Text: \{0,1\}^
P0030_G01_R08: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 50364, Standalone: 11.438, Ratio: 0.087
Text: 0,1\}^n
P0030_G01_R09: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 17600, Standalone: 124.403, Ratio: 0.008
Text: ,1\}^n$
Perplexity Range
1.00 16.02

Generation Analysis: P0030_G02

Prompt

Indeed, secure multi-party computation (in fact the restricted case of secure function evaluation, where only a single function is evaluated) was first presented in the two-party setting.

P0030_G02

Tokens: 100, Avg Perplexity: 3.157
The goal of this work is to extend this to the multi-party setting, in particular to show that secure multi-party computation is possible in the presence of a quantum adversary. We show that it is possible to securely evaluate a multi-party function in the presence of a quantum adversary. This is done by constructing a protocol which uses the quantum adversary to simulate the classical adversary. This is done by using the quantum adversary to simulate the classical adversary. This paper is organized as follows
Perplexity Range
1.00 28.51

Generation Analysis: P0030_G03

Prompt

Indeed, secure multi-party computation (in fact the restricted case of secure function evaluation, where only a single function is evaluated) was first presented in the two-party setting.

P0030_G03

Tokens: 100, Avg Perplexity: 3.859
The first paper to present a multi-party secure function evaluation protocol was [@Boneh:1988:SCF:58469.58471]. This protocol uses a one-time pad to achieve privacy. In [@Yao:1989:SCF:5870.5877], a protocol for secure multi-party computation is presented that is based on a one-time pad. In [@Boneh:1992:SCF:113706.11
Perplexity Range
1.00 24.68

Generation Analysis: P0030_G04

Prompt

Indeed, secure multi-party computation (in fact the restricted case of secure function evaluation, where only a single function is evaluated) was first presented in the two-party setting.

P0030_G04

Tokens: 100, Avg Perplexity: 3.641
The first multi-party protocol for secure function evaluation was presented in [@GMV] (see also [@GMV2] for a follow-up protocol), and a protocol for secure multi-party computation was presented in [@GMV3]. These protocols are based on the ideas of [@BBBDHSW] and [@BCGST] (which in turn are based on [@BCGST2]). The main idea is that one party, called the [*server*]{}, has a function $f
Low Perplexity Regions (1 found):
P0030_G04_R01: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 10879.403, Ratio: 0.000
Text: for secure multi-party computation
Perplexity Range
1.00 24.23

Generation Analysis: P0031_G00

Prompt

Key encapsulation mechanisms (KEMs) are a class of encryption techniques designed to secure symmetric cryptographic key material for transmission using asymmetric (public-key) algorithms.

P0031_G00

Tokens: 100, Avg Perplexity: 2.142
The key material is encrypted using a symmetric key algorithm, and the encrypted key material is then encrypted using the public key of the recipient. This process of encryption and decryption is performed using a symmetric key algorithm. The resulting encrypted key material is then transmitted to the recipient using the public key of the recipient. The security of the KEM depends on the secrecy of the symmetric key algorithm and the secrecy of the public key of the recipient. If the public key of the recipient is compromised, then the
Perplexity Range
1.00 13.09

Generation Analysis: P0031_G01

Prompt

Key encapsulation mechanisms (KEMs) are a class of encryption techniques designed to secure symmetric cryptographic key material for transmission using asymmetric (public-key) algorithms.

P0031_G01

Tokens: 100, Avg Perplexity: 3.031
A KEM is a mechanism for securing a symmetric key for use with an asymmetric cryptosystem. The KEM is a key management mechanism, and is usually implemented in software. The KEM is a cryptographic protocol that uses a symmetric key to encrypt the key material. The KEM may be used in conjunction with a public-key cryptosystem. The KEM is a key management mechanism. The key management mechanism is responsible for encrypting the key material. The K
Perplexity Range
1.00 15.56

Generation Analysis: P0031_G02

Prompt

Key encapsulation mechanisms (KEMs) are a class of encryption techniques designed to secure symmetric cryptographic key material for transmission using asymmetric (public-key) algorithms.

P0031_G02

Tokens: 100, Avg Perplexity: 2.546
KEMs are used to protect keys generated using asymmetric cryptography from being compromised by an attacker who is able to intercept the communication channel used to transmit the key material. The basic idea of a KEM is to use a symmetric key algorithm to encrypt a symmetric key, and then use a public-key algorithm to encrypt the symmetric key. The resulting encrypted symmetric key is then used to encrypt the symmetric key material. The encrypted symmetric key can then be transmitted to the intended recipient using an asymmetric
Perplexity Range
1.00 17.88

Generation Analysis: P0031_G03

Prompt

Key encapsulation mechanisms (KEMs) are a class of encryption techniques designed to secure symmetric cryptographic key material for transmission using asymmetric (public-key) algorithms.

P0031_G03

Tokens: 100, Avg Perplexity: 3.085
KEMs are a type of key agreement mechanism, and are a key-encryption-key-decryption mechanism. They can be used to securely transfer keys over public networks, such as the Internet. KEMs are a type of key agreement mechanism, and are a key-encryption-key-decryption mechanism. They can be used to securely transfer keys over public networks, such as the Internet. The goal of KEMs is to allow parties to agree on a
Low Perplexity Regions (29 found):
P0031_G03_R01: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 16402.541, Ratio: 0.000
Text: agreement mechanism, and are a
P0031_G03_R02: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 98.851, Ratio: 0.010
Text: mechanism, and are a key
P0031_G03_R03: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 579.352, Ratio: 0.002
Text: , and are a key-
P0031_G03_R04: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1000.287, Ratio: 0.001
Text: and are a key-enc
P0031_G03_R05: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 342.868, Ratio: 0.003
Text: are a key-encryption
P0031_G03_R06: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 373.609, Ratio: 0.003
Text: a key-encryption-
P0031_G03_R07: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43, Standalone: 180.503, Ratio: 0.006
Text: key-encryption-key
P0031_G03_R08: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 424, Standalone: 2235.110, Ratio: 0.000
Text: -encryption-key-
P0031_G03_R09: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 71.547, Ratio: 0.014
Text: encryption-key-dec
P0031_G03_R10: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 77.104, Ratio: 0.013
Text: ryption-key-decryption
P0031_G03_R11: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1942.513, Ratio: 0.001
Text: -key-decryption mechanism
P0031_G03_R12: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1210.681, Ratio: 0.001
Text: key-decryption mechanism.
P0031_G03_R13: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1979.062, Ratio: 0.001
Text: -decryption mechanism. They
P0031_G03_R14: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 827.170, Ratio: 0.001
Text: decryption mechanism. They can
P0031_G03_R15: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 281.109, Ratio: 0.004
Text: ryption mechanism. They can be
P0031_G03_R16: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 63.652, Ratio: 0.016
Text: mechanism. They can be used
P0031_G03_R17: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11770, Standalone: 60.287, Ratio: 0.017
Text: . They can be used to
P0031_G03_R18: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1701.377, Ratio: 0.001
Text: They can be used to securely
P0031_G03_R19: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1450.183, Ratio: 0.001
Text: can be used to securely transfer
P0031_G03_R20: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1209.214, Ratio: 0.001
Text: be used to securely transfer keys
P0031_G03_R21: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4146.136, Ratio: 0.000
Text: used to securely transfer keys over
P0031_G03_R22: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 41994.872, Ratio: 0.000
Text: to securely transfer keys over public
P0031_G03_R23: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 878.973, Ratio: 0.001
Text: securely transfer keys over public networks
P0031_G03_R24: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3997.018, Ratio: 0.000
Text: transfer keys over public networks,
P0031_G03_R25: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 287.186, Ratio: 0.003
Text: keys over public networks, such
P0031_G03_R26: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4357.620, Ratio: 0.000
Text: over public networks, such as
P0031_G03_R27: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 1428.992, Ratio: 0.001
Text: public networks, such as the
P0031_G03_R28: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 15, Standalone: 8.641, Ratio: 0.116
Text: networks, such as the Internet
P0031_G03_R29: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9817, Standalone: 205.758, Ratio: 0.005
Text: , such as the Internet.
Perplexity Range
1.00 23.04

Generation Analysis: P0031_G04

Prompt

Key encapsulation mechanisms (KEMs) are a class of encryption techniques designed to secure symmetric cryptographic key material for transmission using asymmetric (public-key) algorithms.

P0031_G04

Tokens: 100, Avg Perplexity: 2.748
KEMs have been used for the purpose of key distribution, where a public key is used to encrypt a symmetric key, which is then used to encrypt data. In this way, a symmetric key is generated using the public key, and the symmetric key is used to encrypt the data. The KEMs that are currently used are based on the Diffie-Hellman key exchange algorithm, which is described in U.S. Pat. No. 4,200,770 to Hellman
Low Perplexity Regions (7 found):
P0031_G04_R01: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7688646, Standalone: 44.937, Ratio: 0.022
Text: .S. Pat. No
P0031_G04_R02: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7676098, Standalone: 3.223, Ratio: 0.310
Text: S. Pat. No.
P0031_G04_R03: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2408704, Standalone: 268.957, Ratio: 0.004
Text: . Pat. No. 4
P0031_G04_R04: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 451, Standalone: 1.654, Ratio: 0.605
Text: Pat. No. 4,
P0031_G04_R05: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2724, Standalone: 260.130, Ratio: 0.004
Text: . No. 4,200
P0031_G04_R06: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 168.268, Ratio: 0.006
Text: No. 4,200,
P0031_G04_R07: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 501, Standalone: 487.562, Ratio: 0.002
Text: . 4,200,770
Perplexity Range
1.00 16.90

Generation Analysis: P0032_G00

Prompt

These third parties may include businesses, who may want access to employees' secure business-related communications, or governments, who may wish to be able to view the contents of encrypted communications (also known as exceptional access).

P0032_G00

Tokens: 100, Avg Perplexity: 3.651
In addition to the use of cryptography, the security of a VPN also depends on the security of the network and the VPN itself. If the VPN is unsecured, or if the network is not secure, then the VPN will be insecure. The VPN also depends on the VPN provider. In general, a VPN provider should have a good reputation and be well-known. This is because the VPN provider is the one who is in control of the VPN, and thus the one
Perplexity Range
1.00 23.32

Generation Analysis: P0032_G01

Prompt

These third parties may include businesses, who may want access to employees' secure business-related communications, or governments, who may wish to be able to view the contents of encrypted communications (also known as exceptional access).

P0032_G01

Tokens: 100, Avg Perplexity: 4.093
### Note When a user signs in to a device, that device may not be the only device that is associated with that user. For example, a user may have a work-issued laptop, a personal laptop, a home computer, and a tablet. ## Using Encryption When you use encryption, you can prevent someone from viewing the content of your communication, but you cannot prevent someone from intercepting the content. In other words, encryption makes it more difficult
Perplexity Range
1.00 33.25

Generation Analysis: P0032_G02

Prompt

These third parties may include businesses, who may want access to employees' secure business-related communications, or governments, who may wish to be able to view the contents of encrypted communications (also known as exceptional access).

P0032_G02

Tokens: 100, Avg Perplexity: 2.955
In the case of governments, the U.S. Department of Justice has indicated that it is "seeking to encourage the adoption of technologies that allow the government to intercept encrypted communications without requiring a court order." The U.S. government is also seeking to encourage the adoption of technologies that allow the government to intercept encrypted communications without requiring a court order. The Department of Justice has indicated that it is "seeking to encourage the adoption of technologies that allow the government to intercept encrypted
Low Perplexity Regions (21 found):
P0032_G02_R01: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1181.135, Ratio: 0.001
Text: government to intercept encrypted communications without
P0032_G02_R02: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6597.352, Ratio: 0.000
Text: to intercept encrypted communications without requiring
P0032_G02_R03: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 86669.028, Ratio: 0.000
Text: intercept encrypted communications without requiring a
P0032_G02_R04: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 246.080, Ratio: 0.004
Text: encrypted communications without requiring a court
P0032_G02_R05: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 250.114, Ratio: 0.004
Text: communications without requiring a court order
P0032_G02_R06: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 206.343, Ratio: 0.005
Text: without requiring a court order.
P0032_G02_R07: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 31.980, Ratio: 0.031
Text: requiring a court order.
P0032_G02_R08: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 172, Standalone: 293.067, Ratio: 0.003
Text: a court order.
P0032_G02_R09: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1121.179, Ratio: 0.001
Text: that it is "seeking to
P0032_G02_R10: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3510.950, Ratio: 0.000
Text: it is "seeking to encourage
P0032_G02_R11: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5350.824, Ratio: 0.000
Text: is "seeking to encourage the
P0032_G02_R12: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 13586.172, Ratio: 0.000
Text: "seeking to encourage the adoption
P0032_G02_R13: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 203.314, Ratio: 0.005
Text: seeking to encourage the adoption of
P0032_G02_R14: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 659.804, Ratio: 0.002
Text: to encourage the adoption of technologies
P0032_G02_R15: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 108.736, Ratio: 0.009
Text: encourage the adoption of technologies that
P0032_G02_R16: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3323.519, Ratio: 0.000
Text: the adoption of technologies that allow
P0032_G02_R17: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 140.104, Ratio: 0.007
Text: adoption of technologies that allow the
P0032_G02_R18: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8447.878, Ratio: 0.000
Text: of technologies that allow the government
P0032_G02_R19: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 43.285, Ratio: 0.023
Text: technologies that allow the government to
P0032_G02_R20: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 742.116, Ratio: 0.001
Text: that allow the government to intercept
P0032_G02_R21: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 161.514, Ratio: 0.006
Text: allow the government to intercept encrypted
Perplexity Range
1.00 24.39

Generation Analysis: P0032_G03

Prompt

These third parties may include businesses, who may want access to employees' secure business-related communications, or governments, who may wish to be able to view the contents of encrypted communications (also known as exceptional access).

P0032_G03

Tokens: 100, Avg Perplexity: 3.615
In order to support the use of cryptography, a cryptography policy is typically created and maintained for each user of the service. The cryptography policy is an expression of the security policy of the service, which may be a policy that is determined by the service provider, or a policy that is determined by a third party, such as a government agency. The cryptography policy may be a cryptography policy for the user, a cryptography policy for the service, or a combination of both.
Perplexity Range
1.00 22.08

Generation Analysis: P0032_G04

Prompt

These third parties may include businesses, who may want access to employees' secure business-related communications, or governments, who may wish to be able to view the contents of encrypted communications (also known as exceptional access).

P0032_G04

Tokens: 100, Avg Perplexity: 3.144
The problem with encryption is that it is hard to make it so strong that it cannot be broken. That is, there is no way to make the encryption so strong that it cannot be broken, and the only way to make it stronger is to make it weaker. In other words, the more you make it, the easier it is to break. This is why the NSA and other governments are interested in cracking encryption. The NSA is not interested in cracking encryption because they want to
Perplexity Range
1.00 22.33

Generation Analysis: P0033_G00

Prompt

In cryptography, a key is a piece of information (a parameter) that determines the functional output of a cryptographic algorithm

P0033_G00

Tokens: 100, Avg Perplexity: 3.236
. It is usually a secret, and is used to encrypt and decrypt messages. A key can be anything from a simple number to a string of characters, or a sequence of bytes. It can be generated by a cryptographic device, or it can be derived from a passphrase, or a user-supplied password. In general, the more random and unpredictable the key, the more secure the cryptographic algorithm will be. The term "key" is also
Perplexity Range
1.00 29.79

Generation Analysis: P0033_G01

Prompt

In cryptography, a key is a piece of information (a parameter) that determines the functional output of a cryptographic algorithm

P0033_G01

Tokens: 100, Avg Perplexity: 2.617
. A cryptographic key is used to decrypt data, or to encrypt data. Cryptographic keys are typically generated by a cryptographic algorithm, and are typically used to encrypt and decrypt data. A cryptographic key is a piece of information that is used to decrypt or encrypt a message. The cryptographic key can be used to encrypt and decrypt a message. The message can be any type of data, including text, image, audio, video, or computer code. A crypt
Perplexity Range
1.00 17.22

Generation Analysis: P0033_G02

Prompt

In cryptography, a key is a piece of information (a parameter) that determines the functional output of a cryptographic algorithm

P0033_G02

Tokens: 100, Avg Perplexity: 2.020
. In symmetric key cryptography, the key is a piece of information that is the same for both sender and receiver. In public key cryptography, the key is a piece of information that is different for sender and receiver. In both cases, the key is used to encrypt or decrypt the message. In the case of symmetric keys, the key is usually a large random number that is generated by the sender. The sender uses the key to encrypt the message. The receiver then uses the
Low Perplexity Regions (10 found):
P0033_G02_R01: Indices 27-33, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 30.494, Ratio: 0.033
Text: cryptography, the key is
P0033_G02_R02: Indices 28-34, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 325.885, Ratio: 0.003
Text: ography, the key is a
P0033_G02_R03: Indices 29-35, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 324.101, Ratio: 0.003
Text: , the key is a piece
P0033_G02_R04: Indices 30-36, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 604.068, Ratio: 0.002
Text: the key is a piece of
P0033_G02_R05: Indices 31-37, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 209.387, Ratio: 0.005
Text: key is a piece of information
⚠️ Found in prompt
P0033_G02_R06: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 228.136, Ratio: 0.004
Text: is a piece of information that
P0033_G02_R07: Indices 33-39, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 196.216, Ratio: 0.005
Text: a piece of information that is
P0033_G02_R08: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 132.884, Ratio: 0.008
Text: piece of information that is different
P0033_G02_R09: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 569.813, Ratio: 0.002
Text: of information that is different for
P0033_G02_R10: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1924.942, Ratio: 0.001
Text: the key to encrypt the message
Perplexity Range
1.00 13.15

Generation Analysis: P0033_G03

Prompt

In cryptography, a key is a piece of information (a parameter) that determines the functional output of a cryptographic algorithm

P0033_G03

Tokens: 100, Avg Perplexity: 2.170
. It is used to encrypt or decrypt a message, or to verify the integrity of a message. Keys are usually secret and their use is often restricted to the person who created them. In cryptography, a key is a piece of information (a parameter) that determines the functional output of a cryptographic algorithm. It is used to encrypt or decrypt a message, or to verify the integrity of a message. Keys are usually secret and their use is often restricted to the person who
Low Perplexity Regions (53 found):
P0033_G03_R01: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 12, Standalone: 246.705, Ratio: 0.004
Text: ography, a key is a
⚠️ Found in prompt
P0033_G03_R02: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 16, Standalone: 194.364, Ratio: 0.005
Text: , a key is a piece
⚠️ Found in prompt
P0033_G03_R03: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 480.543, Ratio: 0.002
Text: a key is a piece of
⚠️ Found in prompt
P0033_G03_R04: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 209.387, Ratio: 0.005
Text: key is a piece of information
⚠️ Found in prompt
P0033_G03_R05: Indices 46-52, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 252.310, Ratio: 0.004
Text: is a piece of information (
⚠️ Found in prompt
P0033_G03_R06: Indices 47-53, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 208.323, Ratio: 0.005
Text: a piece of information (a
⚠️ Found in prompt
P0033_G03_R07: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 483.158, Ratio: 0.002
Text: piece of information (a parameter
⚠️ Found in prompt
P0033_G03_R08: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 518.219, Ratio: 0.002
Text: of information (a parameter)
⚠️ Found in prompt
P0033_G03_R09: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 263.394, Ratio: 0.004
Text: information (a parameter) that
⚠️ Found in prompt
P0033_G03_R10: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 635.740, Ratio: 0.002
Text: (a parameter) that determines
⚠️ Found in prompt
P0033_G03_R11: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 13, Standalone: 11606.354, Ratio: 0.000
Text: a parameter) that determines the
⚠️ Found in prompt
P0033_G03_R12: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 245.404, Ratio: 0.004
Text: parameter) that determines the functional
⚠️ Found in prompt
P0033_G03_R13: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 17, Standalone: 437.906, Ratio: 0.002
Text: ) that determines the functional output
⚠️ Found in prompt
P0033_G03_R14: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2216.579, Ratio: 0.000
Text: that determines the functional output of
⚠️ Found in prompt
P0033_G03_R15: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 196.747, Ratio: 0.005
Text: determines the functional output of a
⚠️ Found in prompt
P0033_G03_R16: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2512.648, Ratio: 0.000
Text: the functional output of a crypt
⚠️ Found in prompt
P0033_G03_R17: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 5263.998, Ratio: 0.000
Text: functional output of a cryptographic
⚠️ Found in prompt
P0033_G03_R18: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 787.901, Ratio: 0.001
Text: output of a cryptographic algorithm
⚠️ Found in prompt
P0033_G03_R19: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 3812.877, Ratio: 0.000
Text: of a cryptographic algorithm.
P0033_G03_R20: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7689.038, Ratio: 0.000
Text: a cryptographic algorithm. It
P0033_G03_R21: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 14.620, Ratio: 0.068
Text: cryptographic algorithm. It is
P0033_G03_R22: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 403.145, Ratio: 0.002
Text: ographic algorithm. It is used
P0033_G03_R23: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 19.657, Ratio: 0.051
Text: algorithm. It is used to
P0033_G03_R24: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 50, Standalone: 347.259, Ratio: 0.003
Text: . It is used to encrypt
P0033_G03_R25: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 331.925, Ratio: 0.003
Text: It is used to encrypt or
P0033_G03_R26: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 306.135, Ratio: 0.003
Text: is used to encrypt or dec
P0033_G03_R27: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 445.607, Ratio: 0.002
Text: used to encrypt or decrypt
P0033_G03_R28: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 12591.430, Ratio: 0.000
Text: to encrypt or decrypt a
P0033_G03_R29: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 13.641, Ratio: 0.073
Text: encrypt or decrypt a message
P0033_G03_R30: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1858.074, Ratio: 0.001
Text: or decrypt a message,
P0033_G03_R31: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 29.140, Ratio: 0.034
Text: decrypt a message, or
P0033_G03_R32: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 83.617, Ratio: 0.012
Text: rypt a message, or to
P0033_G03_R33: Indices 74-80, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 415.668, Ratio: 0.002
Text: a message, or to verify
P0033_G03_R34: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 154.879, Ratio: 0.006
Text: message, or to verify the
P0033_G03_R35: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 7, Standalone: 425.669, Ratio: 0.002
Text: , or to verify the integrity
P0033_G03_R36: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 396.312, Ratio: 0.003
Text: or to verify the integrity of
P0033_G03_R37: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 685.646, Ratio: 0.001
Text: to verify the integrity of a
P0033_G03_R38: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 38.863, Ratio: 0.026
Text: verify the integrity of a message
P0033_G03_R39: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2589.025, Ratio: 0.000
Text: the integrity of a message.
P0033_G03_R40: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 660.426, Ratio: 0.002
Text: integrity of a message. Keys
P0033_G03_R41: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2739.950, Ratio: 0.000
Text: of a message. Keys are
P0033_G03_R42: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8997.039, Ratio: 0.000
Text: a message. Keys are usually
P0033_G03_R43: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 8199.141, Ratio: 0.000
Text: message. Keys are usually secret
P0033_G03_R44: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 51590.001, Ratio: 0.000
Text: . Keys are usually secret and
P0033_G03_R45: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1318.946, Ratio: 0.001
Text: Keys are usually secret and their
P0033_G03_R46: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 5031.457, Ratio: 0.000
Text: are usually secret and their use
P0033_G03_R47: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4796.577, Ratio: 0.000
Text: usually secret and their use is
P0033_G03_R48: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 115.483, Ratio: 0.009
Text: secret and their use is often
P0033_G03_R49: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 88.666, Ratio: 0.011
Text: and their use is often restricted
P0033_G03_R50: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 106.159, Ratio: 0.009
Text: their use is often restricted to
P0033_G03_R51: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 82.542, Ratio: 0.012
Text: use is often restricted to the
P0033_G03_R52: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 739.945, Ratio: 0.001
Text: is often restricted to the person
P0033_G03_R53: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1976.610, Ratio: 0.001
Text: often restricted to the person who
Perplexity Range
1.00 32.46

Generation Analysis: P0033_G04

Prompt

In cryptography, a key is a piece of information (a parameter) that determines the functional output of a cryptographic algorithm

P0033_G04

Tokens: 100, Avg Perplexity: 1.845
. The term key is often used in conjunction with a cryptographic algorithm. The key is used to determine the output of the algorithm. The output of the algorithm is then used to encrypt or decrypt a piece of information. In cryptography, the key is usually a piece of information that is used to encrypt or decrypt information. The key is usually a piece of information that is used to encrypt or decrypt information. The key is usually a piece of information that is used to encrypt
Low Perplexity Regions (11 found):
P0033_G04_R01: Indices 75-81, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 276.316, Ratio: 0.004
Text: of information that is used to
P0033_G04_R02: Indices 76-82, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 115.198, Ratio: 0.009
Text: information that is used to encrypt
P0033_G04_R03: Indices 77-83, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 157.558, Ratio: 0.006
Text: that is used to encrypt or
P0033_G04_R04: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 306.135, Ratio: 0.003
Text: is used to encrypt or dec
P0033_G04_R05: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 445.607, Ratio: 0.002
Text: used to encrypt or decrypt
P0033_G04_R06: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 12605.552, Ratio: 0.000
Text: to encrypt or decrypt information
P0033_G04_R07: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 29.012, Ratio: 0.034
Text: encrypt or decrypt information.
P0033_G04_R08: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 196.216, Ratio: 0.005
Text: a piece of information that is
P0033_G04_R09: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 45.992, Ratio: 0.022
Text: piece of information that is used
P0033_G04_R10: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 276.316, Ratio: 0.004
Text: of information that is used to
P0033_G04_R11: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 115.198, Ratio: 0.009
Text: information that is used to encrypt
Perplexity Range
1.00 7.77

Generation Analysis: P0034_G00

Prompt

In cryptography, a message authentication code (MAC), sometimes known as a tag, is a short piece of information used to authenticate a message—in other words, to confirm that the message came from the stated sender (its authenticity) and has not been changed.

P0034_G00

Tokens: 100, Avg Perplexity: 2.561
The term "tag" is a misnomer, since the term is used in many different contexts, and is not a single piece of information. A message authentication code is a cryptographic hash function that is used to verify the integrity of a message. It is used to authenticate a message, or to confirm that the message has not been altered. The message authentication code is a cryptographic hash function that is used to verify the integrity of a message. It is used to authenticate
Low Perplexity Regions (5 found):
P0034_G00_R01: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 185.975, Ratio: 0.005
Text: is used to verify the integrity
P0034_G00_R02: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5, Standalone: 141.620, Ratio: 0.007
Text: used to verify the integrity of
P0034_G00_R03: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 685.646, Ratio: 0.001
Text: to verify the integrity of a
P0034_G00_R04: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 38.863, Ratio: 0.026
Text: verify the integrity of a message
P0034_G00_R05: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2589.025, Ratio: 0.000
Text: the integrity of a message.
Perplexity Range
1.00 24.44

Generation Analysis: P0034_G01

Prompt

In cryptography, a message authentication code (MAC), sometimes known as a tag, is a short piece of information used to authenticate a message—in other words, to confirm that the message came from the stated sender (its authenticity) and has not been changed.

P0034_G01

Tokens: 100, Avg Perplexity: 2.791
A MAC is a cryptographic hash function applied to a message, producing a short, fixed-length string of bits. It is then used to authenticate the message, making it impossible for an attacker to forge a message by changing only a few bits. A MAC is not a digital signature, which is a mathematical signature of the message. In the case of a MAC, the message is not signed directly by the sender, but is signed indirectly by a key that
Perplexity Range
1.00 19.47

Generation Analysis: P0034_G02

Prompt

In cryptography, a message authentication code (MAC), sometimes known as a tag, is a short piece of information used to authenticate a message—in other words, to confirm that the message came from the stated sender (its authenticity) and has not been changed.

P0034_G02

Tokens: 100, Avg Perplexity: 2.681
The message is said to be authenticated if the MAC cannot be forged. The MAC is usually a function of a secret key and a message. The message is encrypted with the secret key to produce a ciphertext. The ciphertext is then MACed with the secret key to produce a MAC. If the MAC cannot be forged, then the message was not altered in transit. The MAC is a keyed function, which means that it takes a key as input and produces a MAC
Perplexity Range
1.00 19.83

Generation Analysis: P0034_G03

Prompt

In cryptography, a message authentication code (MAC), sometimes known as a tag, is a short piece of information used to authenticate a message—in other words, to confirm that the message came from the stated sender (its authenticity) and has not been changed.

P0034_G03

Tokens: 100, Avg Perplexity: 2.393
The MAC is usually appended to the end of the message to prevent tampering. A MAC is a cryptographic hash, and it is typically used to authenticate a digital signature. A MAC is a cryptographic hash function that takes a message and a secret key as input and produces a fixed-length tag as output. The MAC is a one-way function, meaning that it is computationally infeasible to find the input message given the output tag. This is in contrast to a one
Perplexity Range
1.00 15.98

Generation Analysis: P0034_G04

Prompt

In cryptography, a message authentication code (MAC), sometimes known as a tag, is a short piece of information used to authenticate a message—in other words, to confirm that the message came from the stated sender (its authenticity) and has not been changed.

P0034_G04

Tokens: 100, Avg Perplexity: 2.826
A MAC is used to verify that a message has not been altered after it has been sent. A MAC is used in the same way as a digital signature, but is not a signature in the sense that it is a cryptographic hash that is not itself signed. A MAC is an authenticator that is computed on a message and attached to it. The MAC is computed by applying a cryptographic hash function to the message and the MAC is then attached to the message. The MAC
Perplexity Range
1.00 17.21

Generation Analysis: P0035_G00

Prompt

In cryptography, a random oracle is an oracle (a theoretical black box) that responds to every unique query with a (truly) random response chosen uniformly from its output domain.

P0035_G00

Tokens: 100, Avg Perplexity: 2.673
The term random oracle is often used interchangeably with random function. Random oracles are used in many cryptographic protocols. For example, in the Diffie–Hellman key exchange, the key is a random function of the two parties' public keys. Random oracles are also used in some cryptographic hash functions, such as MD4, MD5, and SHA-1. Definition A random oracle is a function f : X → Y that can be
Low Perplexity Regions (1 found):
P0035_G00_R01: Indices 32-38, Avg: 1.000, Range: 1.000-1.000, Infinigram: 863, Standalone: 1244.274, Ratio: 0.001
Text: ie–Hellman key exchange
Perplexity Range
1.00 17.37

Generation Analysis: P0035_G01

Prompt

In cryptography, a random oracle is an oracle (a theoretical black box) that responds to every unique query with a (truly) random response chosen uniformly from its output domain.

P0035_G01

Tokens: 100, Avg Perplexity: 3.456
Random oracles are useful because they are hard to break, and they are useful because they allow one to prove that a function is hard to break, without actually having to prove that it is hard to break. Random oracles are used in a wide variety of cryptographic constructions, such as in the random oracle model of computation, and also in cryptography. Definition A random oracle is a theoretical black box that takes a string of input as input and outputs a uniformly random
Perplexity Range
1.00 24.13

Generation Analysis: P0035_G02

Prompt

In cryptography, a random oracle is an oracle (a theoretical black box) that responds to every unique query with a (truly) random response chosen uniformly from its output domain.

P0035_G02

Tokens: 100, Avg Perplexity: 2.793
The random oracle model was first introduced by Yao in 1982 and is one of the most popular models of computation. It has been used in many cryptographic applications, including the construction of secure protocols. The random oracle model has been used in the design of many cryptographic protocols, including the design of the original Merkle-Hellman cryptosystem, the first public key cryptosystem, and the first provably secure public key cryptosystem. The random oracle model has also
Perplexity Range
1.00 23.79

Generation Analysis: P0035_G03

Prompt

In cryptography, a random oracle is an oracle (a theoretical black box) that responds to every unique query with a (truly) random response chosen uniformly from its output domain.

P0035_G03

Tokens: 100, Avg Perplexity: 2.726
The random oracle model is a fundamental model of computation, and has found many applications in theoretical computer science and cryptography. A cryptographic random oracle is a function that takes a security parameter and returns a random string that is indistinguishable from truly random. In the standard model of computation, the random oracle is the oracle that returns the random output of a coin flip. The coin flip is a function that takes a security parameter and returns a random bit. The standard model of computation
Perplexity Range
1.00 18.71

Generation Analysis: P0035_G04

Prompt

In cryptography, a random oracle is an oracle (a theoretical black box) that responds to every unique query with a (truly) random response chosen uniformly from its output domain.

P0035_G04

Tokens: 100, Avg Perplexity: 3.042
This means that no information is leaked about the query, and that the randomness of the response is independent of the query. In other words, a random oracle is a theoretical device that is designed to be impossible to break. In practice, a random oracle is implemented by a pseudo-random number generator, which is a device that produces a sequence of numbers that are statistically indistinguishable from truly random numbers. The most common use of random oracles is to produce cryptographic keys. In
Perplexity Range
1.00 16.49

Generation Analysis: P0036_G00

Prompt

Cryptography, the use of codes and ciphers to protect secrets, began thousands of years ago.

P0036_G00

Tokens: 100, Avg Perplexity: 2.843
The earliest known use of codes was in the Bible, where the Hebrews used the Book of Numbers to protect their military encampments. The Book of Numbers was a list of numbers that were used to protect the camp against spies. The Bible also describes the use of a “covenant code” that was used to protect the Israelites from the Egyptians. The Israelites were instructed to write down the words of the covenant on two tablets of stone and then bury them in a
Perplexity Range
1.00 17.02

Generation Analysis: P0036_G01

Prompt

Cryptography, the use of codes and ciphers to protect secrets, began thousands of years ago.

P0036_G01

Tokens: 100, Avg Perplexity: 2.996
The first written code was a system of dots and dashes used to represent the sounds of the alphabet. Codes and ciphers are used to encrypt messages, and are often used to send secret messages. The most common way to send a message is by using the telephone. A telephone is a device that allows two people to talk to each other by sending sound waves through the air. The telephone uses a system of dots and dashes to send messages. A person would dial the number
Perplexity Range
1.00 18.04

Generation Analysis: P0036_G02

Prompt

Cryptography, the use of codes and ciphers to protect secrets, began thousands of years ago.

P0036_G02

Tokens: 100, Avg Perplexity: 3.291
The first code to be used in a military campaign was the ancient Phoenician alphabet, which was used by the Greeks to send messages during the Trojan War. The Phoenician alphabet was a series of letters representing the sounds of the language, and it was easy to use. It was later used by the Romans to communicate with their soldiers, and it was still in use in the Middle Ages. The first true code to be used in warfare was the Caesar cipher, which was used
Perplexity Range
1.00 23.32

Generation Analysis: P0036_G03

Prompt

Cryptography, the use of codes and ciphers to protect secrets, began thousands of years ago.

P0036_G03

Tokens: 100, Avg Perplexity: 3.349
The first code is known as the Caesar cipher, and it was used by Julius Caesar to send messages to his generals during the Gallic Wars. The Caesar cipher is a simple substitution cipher, where each letter is replaced by a number. This type of cipher is easy to break, and is still used today to encrypt messages. In the 1600s, the English mathematician, cryptographer, and cryptographer, Sir Francis Bacon, wrote a book called, The New Atlantis,
Perplexity Range
1.00 22.90

Generation Analysis: P0036_G04

Prompt

Cryptography, the use of codes and ciphers to protect secrets, began thousands of years ago.

P0036_G04

Tokens: 100, Avg Perplexity: 3.940
The use of codes and ciphers to encrypt information is more recent, and dates back to the late 19th century. In the early 1900s, the German government was concerned about the use of codes and ciphers to encrypt messages. German cryptographers, led by the great Enigma machine inventor, Arthur Scherbius, began to develop a new machine to solve the German Enigma cipher machine. The German military used the Enigma machine to encrypt their messages, and then
Perplexity Range
1.00 27.99

Generation Analysis: P0037_G00

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0037_G00

Tokens: 100, Avg Perplexity: 2.121
A cryptographic protocol is a protocol that uses cryptographic methods to ensure the security of data transmission between two parties. Cryptographic protocols can be used for a variety of purposes, including authentication, integrity, and confidentiality. A cryptographic protocol may be used to protect the confidentiality of data, or to ensure the authenticity of the data. A cryptographic protocol may be used to ensure the privacy of data, or to ensure the integrity of data. A cryptographic protocol
Perplexity Range
1.00 12.29

Generation Analysis: P0037_G01

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0037_G01

Tokens: 100, Avg Perplexity: 3.088
The protocol may be implemented in software, hardware, or a combination of both. The security protocol is a means of providing confidentiality, integrity, and authentication. Security protocols are used in many applications, including: Secure communications (e.g., data encryption, data authentication, digital signatures, message authentication codes, and key exchange) Computer security (e.g., cryptography and password-based authentication) Internet security (e.g., SSL and TLS) Computer
Low Perplexity Regions (2 found):
P0037_G01_R01: Indices 8-14, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 21.476, Ratio: 0.047
Text: hardware, or a combination of
P0037_G01_R02: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 172, Standalone: 60.738, Ratio: 0.016
Text: security (e.g.,
Perplexity Range
1.00 22.00

Generation Analysis: P0037_G02

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0037_G02

Tokens: 100, Avg Perplexity: 2.732
Security protocols are used to protect data in transit and at rest. The term "data" is used herein to refer to any type of information that can be represented by an electronic signal, such as a message, a file, a database record, a program, an electronic document, and so on. In the context of computer systems, a security protocol can be implemented in hardware, software, or a combination of both. Security protocols can be classified as symmetric or asymmetric. Symmetric security protocols
Low Perplexity Regions (1 found):
P0037_G02_R01: Indices 78-84, Avg: 1.000, Range: 1.000-1.000, Infinigram: 8, Standalone: 23.446, Ratio: 0.043
Text: software, or a combination of
Perplexity Range
1.00 20.69

Generation Analysis: P0037_G03

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0037_G03

Tokens: 100, Avg Perplexity: 1.960
The protocol may be implemented as software, hardware, or a combination of both. A cryptographic protocol may be used to protect data, or to provide privacy. A cryptographic protocol may be used to provide confidentiality or to provide authentication. A cryptographic protocol may be used to provide data integrity, or to provide data authentication. A cryptographic protocol may be used to provide confidentiality or to provide authentication. A cryptographic protocol may be used to provide data integrity, or to provide data
Low Perplexity Regions (15 found):
P0037_G03_R01: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 64.105, Ratio: 0.016
Text: cryptographic protocol may be used
P0037_G03_R02: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 762.218, Ratio: 0.001
Text: ographic protocol may be used to
P0037_G03_R03: Indices 52-58, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 40.854, Ratio: 0.024
Text: protocol may be used to provide
P0037_G03_R04: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 64.105, Ratio: 0.016
Text: cryptographic protocol may be used
P0037_G03_R05: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 762.218, Ratio: 0.001
Text: ographic protocol may be used to
P0037_G03_R06: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 64.105, Ratio: 0.016
Text: cryptographic protocol may be used
P0037_G03_R07: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 762.218, Ratio: 0.001
Text: ographic protocol may be used to
P0037_G03_R08: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 40.854, Ratio: 0.024
Text: protocol may be used to provide
P0037_G03_R09: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 38.591, Ratio: 0.026
Text: may be used to provide data
P0037_G03_R10: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 100.953, Ratio: 0.010
Text: be used to provide data integrity
P0037_G03_R11: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 130.214, Ratio: 0.008
Text: used to provide data integrity,
P0037_G03_R12: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 219.803, Ratio: 0.005
Text: to provide data integrity, or
P0037_G03_R13: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 258.955, Ratio: 0.004
Text: provide data integrity, or to
P0037_G03_R14: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4236.655, Ratio: 0.000
Text: data integrity, or to provide
P0037_G03_R15: Indices 94-100, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 59.401, Ratio: 0.017
Text: integrity, or to provide data
Perplexity Range
1.00 13.52

Generation Analysis: P0037_G04

Prompt

A security protocol (cryptographic protocol or encryption protocol) is an abstract or concrete protocol that performs a security-related function and applies cryptographic methods, often as sequences of cryptographic primitives.

P0037_G04

Tokens: 100, Avg Perplexity: 2.461
Cryptographic protocols are used to provide confidentiality, data integrity, authentication, non-repudiation, and/or authorization. Cryptographic protocols are used to provide confidentiality, data integrity, authentication, non-repudiation, and/or authorization. The most basic form of cryptography is symmetric cryptography, in which the same key is used for encryption and decryption. Symmetric cryptography is vulnerable to attacks based on known or derived information. Public-key cryptography is a class of
Low Perplexity Regions (12 found):
P0037_G04_R01: Indices 34-40, Avg: 1.000, Range: 1.000-1.000, Infinigram: 25, Standalone: 902.636, Ratio: 0.001
Text: , data integrity, authentication,
P0037_G04_R02: Indices 35-41, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4322.697, Ratio: 0.000
Text: data integrity, authentication, non
P0037_G04_R03: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1929.989, Ratio: 0.001
Text: integrity, authentication, non-
P0037_G04_R04: Indices 37-43, Avg: 1.000, Range: 1.000-1.000, Infinigram: 68, Standalone: 31513.742, Ratio: 0.000
Text: , authentication, non-rep
P0037_G04_R05: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 210.466, Ratio: 0.005
Text: authentication, non-repud
P0037_G04_R06: Indices 39-45, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1009, Standalone: 678.557, Ratio: 0.001
Text: , non-repudiation
P0037_G04_R07: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 55, Standalone: 324.473, Ratio: 0.003
Text: non-repudiation,
P0037_G04_R08: Indices 41-47, Avg: 1.000, Range: 1.000-1.000, Infinigram: 230, Standalone: 1859.925, Ratio: 0.001
Text: -repudiation, and
P0037_G04_R09: Indices 42-48, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 115.886, Ratio: 0.009
Text: repudiation, and/
P0037_G04_R10: Indices 43-49, Avg: 1.000, Range: 1.000-1.000, Infinigram: 11, Standalone: 101.900, Ratio: 0.010
Text: udiation, and/or
P0037_G04_R11: Indices 44-50, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 9765.973, Ratio: 0.000
Text: iation, and/or authorization
P0037_G04_R12: Indices 45-51, Avg: 1.000, Range: 1.000-1.000, Infinigram: 2, Standalone: 6043.806, Ratio: 0.000
Text: , and/or authorization.
Perplexity Range
1.00 18.59

Generation Analysis: P0038_G00

Prompt

Standard algorithms and protocols provide a focus for study; standards for popular applications attract a large amount of cryptanalysis.

P0038_G00

Tokens: 100, Avg Perplexity: 2.706
The cryptographic community has a strong tradition of working with standards. The National Institute of Standards and Technology (NIST) has a long history of working with standards and developing cryptographic algorithms. NIST's standards have been used by many other organizations, including the U.S. Department of Defense (DoD), the U.S. Federal Communications Commission (FCC), and the U.S. National Security Agency (NSA). The DoD and the NSA have developed their own
Low Perplexity Regions (4 found):
P0038_G00_R01: Indices 17-23, Avg: 1.000, Range: 1.000-1.000, Infinigram: 76, Standalone: 41.538, Ratio: 0.024
Text: Institute of Standards and Technology (
P0038_G00_R02: Indices 18-24, Avg: 1.000, Range: 1.000-1.000, Infinigram: 19, Standalone: 136551.339, Ratio: 0.000
Text: of Standards and Technology (N
P0038_G00_R03: Indices 19-25, Avg: 1.000, Range: 1.000-1.000, Infinigram: 64, Standalone: 7.887, Ratio: 0.127
Text: Standards and Technology (NIST
P0038_G00_R04: Indices 20-26, Avg: 1.000, Range: 1.000-1.000, Infinigram: 24, Standalone: 2377.786, Ratio: 0.000
Text: and Technology (NIST)
Perplexity Range
1.00 17.76

Generation Analysis: P0038_G01

Prompt

Standard algorithms and protocols provide a focus for study; standards for popular applications attract a large amount of cryptanalysis.

P0038_G01

Tokens: 97, Avg Perplexity: 3.635
The standards are also a focus for research, and many algorithms have been studied in detail, for example in the area of elliptic curves. Standards for public-key cryptography The following table lists the standards for public-key cryptography, as of November 2013. See also Cryptography Cryptography standards Public-key cryptography References External links The OpenPGP Standards Category:Cryptography standards<|endoftext|>
Perplexity Range
1.00 20.97

Generation Analysis: P0038_G02

Prompt

Standard algorithms and protocols provide a focus for study; standards for popular applications attract a large amount of cryptanalysis.

P0038_G02

Tokens: 100, Avg Perplexity: 4.488
## 5.4.2. _Application areas_ The security of the cryptographic systems is an important issue in many applications, including electronic commerce, electronic voting, electronic identification, and secure electronic data storage. The security of these systems is of great importance for the protection of data and privacy. The protection of data is a major issue in electronic commerce, where the security of data is the basis for trust. The security of electronic voting is an important issue in many countries. The
Perplexity Range
1.00 32.60

Generation Analysis: P0038_G03

Prompt

Standard algorithms and protocols provide a focus for study; standards for popular applications attract a large amount of cryptanalysis.

P0038_G03

Tokens: 100, Avg Perplexity: 2.936
The National Institute of Standards and Technology (NIST) has been working on standards for public-key cryptography since 1998. The National Security Agency (NSA) has also been working on standards since 2001. The National Institute of Standards and Technology (NIST) is the lead U.S. agency for developing and maintaining security standards for information technology. NIST is responsible for the development of the U.S. Federal Information Processing Standard (FIPS), which establishes
Low Perplexity Regions (8 found):
P0038_G03_R01: Indices 4-10, Avg: 1.000, Range: 1.000-1.000, Infinigram: 76, Standalone: 41.538, Ratio: 0.024
Text: Institute of Standards and Technology (
P0038_G03_R02: Indices 5-11, Avg: 1.000, Range: 1.000-1.000, Infinigram: 19, Standalone: 136551.339, Ratio: 0.000
Text: of Standards and Technology (N
P0038_G03_R03: Indices 6-12, Avg: 1.000, Range: 1.000-1.000, Infinigram: 64, Standalone: 7.887, Ratio: 0.127
Text: Standards and Technology (NIST
P0038_G03_R04: Indices 7-13, Avg: 1.000, Range: 1.000-1.000, Infinigram: 24, Standalone: 2377.786, Ratio: 0.000
Text: and Technology (NIST)
P0038_G03_R05: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 76, Standalone: 41.538, Ratio: 0.024
Text: Institute of Standards and Technology (
P0038_G03_R06: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 19, Standalone: 136551.339, Ratio: 0.000
Text: of Standards and Technology (N
P0038_G03_R07: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 64, Standalone: 7.887, Ratio: 0.127
Text: Standards and Technology (NIST
P0038_G03_R08: Indices 51-57, Avg: 1.000, Range: 1.000-1.000, Infinigram: 24, Standalone: 2377.786, Ratio: 0.000
Text: and Technology (NIST)
Perplexity Range
1.00 26.97

Generation Analysis: P0038_G04

Prompt

Standard algorithms and protocols provide a focus for study; standards for popular applications attract a large amount of cryptanalysis.

P0038_G04

Tokens: 100, Avg Perplexity: 1.986
The standards for public-key cryptography are based on the Diffie-Hellman algorithm, the RSA algorithm, and the ElGamal algorithm. The Diffie-Hellman algorithm is based on the discrete logarithm problem, which is a problem in number theory. The ElGamal algorithm is based on the discrete logarithm problem, but is more efficient than the Diffie-Hellman algorithm. The RSA algorithm is based on the discrete logarithm problem,
Low Perplexity Regions (19 found):
P0038_G04_R01: Indices 36-42, Avg: 1.000, Range: 1.000-1.000, Infinigram: 42, Standalone: 22.860, Ratio: 0.044
Text: Diffie-Hellman algorithm
P0038_G04_R02: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6903.880, Ratio: 0.000
Text: Gamal algorithm is based
P0038_G04_R03: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 6761.001, Ratio: 0.000
Text: amal algorithm is based on
P0038_G04_R04: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 941.059, Ratio: 0.001
Text: al algorithm is based on the
P0038_G04_R05: Indices 79-85, Avg: 1.000, Range: 1.000-1.000, Infinigram: 43, Standalone: 35413.119, Ratio: 0.000
Text: the Diffie-Hellman
P0038_G04_R06: Indices 80-86, Avg: 1.000, Range: 1.000-1.000, Infinigram: 42, Standalone: 22.860, Ratio: 0.044
Text: Diffie-Hellman algorithm
P0038_G04_R07: Indices 81-87, Avg: 1.000, Range: 1.000-1.000, Infinigram: 156, Standalone: 1438.557, Ratio: 0.001
Text: ie-Hellman algorithm.
P0038_G04_R08: Indices 82-88, Avg: 1.000, Range: 1.000-1.000, Infinigram: 194, Standalone: 15012.477, Ratio: 0.000
Text: -Hellman algorithm.
P0038_G04_R09: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 222, Standalone: 40.127, Ratio: 0.025
Text: Hellman algorithm.
P0038_G04_R10: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 14, Standalone: 11131.802, Ratio: 0.000
Text: man algorithm. The
P0038_G04_R11: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 4531.052, Ratio: 0.000
Text: algorithm. The RSA
P0038_G04_R12: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 36, Standalone: 40206.212, Ratio: 0.000
Text: . The RSA algorithm
P0038_G04_R13: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 80, Standalone: 33500.593, Ratio: 0.000
Text: The RSA algorithm is
P0038_G04_R14: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 6, Standalone: 35474.091, Ratio: 0.000
Text: The RSA algorithm is based
P0038_G04_R15: Indices 89-95, Avg: 1.000, Range: 1.000-1.000, Infinigram: 6, Standalone: 22728.230, Ratio: 0.000
Text: The RSA algorithm is based on
P0038_G04_R16: Indices 90-96, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 83.554, Ratio: 0.012
Text: RSA algorithm is based on the
P0038_G04_R17: Indices 91-97, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 146.079, Ratio: 0.007
Text: algorithm is based on the discrete
P0038_G04_R18: Indices 92-98, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 1622.553, Ratio: 0.001
Text: is based on the discrete logarithm
P0038_G04_R19: Indices 93-99, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 1902.308, Ratio: 0.001
Text: based on the discrete logarithm problem
Perplexity Range
1.00 20.02

Generation Analysis: P0039_G00

Prompt

Numbers selected from a non-uniform probability distribution can be generated using a uniform distribution PRNG and a function that relates the two distributions.

P0039_G00

Tokens: 100, Avg Perplexity: 2.325
The uniform distribution is used to generate the random numbers, and the function is used to generate the non-uniform distribution. The following is a list of functions that can be used to generate non-uniform distributions: Uniform Distribution: The uniform distribution is used to generate random numbers from a range of 0 to 1. The range can be specified by the user, or it can be generated using a uniform distribution. The following is an example of generating a random number using
Low Perplexity Regions (1 found):
P0039_G00_R01: Indices 33-39, Avg: 1.017, Range: 1.000-1.104, Infinigram: 34, Standalone: 36.045, Ratio: 0.028
Text: that can be used to generate
Perplexity Range
1.00 11.40

Generation Analysis: P0039_G01

Prompt

Numbers selected from a non-uniform probability distribution can be generated using a uniform distribution PRNG and a function that relates the two distributions.

P0039_G01

Tokens: 100, Avg Perplexity: 2.773
For example, if the uniform distribution has the probability of selecting a number between 0 and 1, the function can be a logit transformation. The logit transformation can be applied to a uniform distribution to produce a non-uniform distribution. The uniform distribution is a probability distribution that assigns equal probabilities to all possible values. The uniform distribution is used in many applications such as in the generation of random numbers, in the generation of random permutations, and in the generation of random bit strings. The uniform distribution
Perplexity Range
1.00 20.78

Generation Analysis: P0039_G02

Prompt

Numbers selected from a non-uniform probability distribution can be generated using a uniform distribution PRNG and a function that relates the two distributions.

P0039_G02

Tokens: 100, Avg Perplexity: 2.259
The probability distribution of the number of digits generated from a uniform distribution is given by: where where is the range of the uniform distribution. The probability distribution of the number of digits generated from a normal distribution is given by: where is the standard deviation of the normal distribution. The probability distribution of the number of digits generated from a normal distribution with mean and standard deviation is given by: where The probability distribution
Low Perplexity Regions (18 found):
P0039_G02_R01: Indices 38-44, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 353.767, Ratio: 0.003
Text: distribution of the number of digits
P0039_G02_R02: Indices 39-45, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 727.476, Ratio: 0.001
Text: of the number of digits generated
P0039_G02_R03: Indices 40-46, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 673.582, Ratio: 0.001
Text: the number of digits generated from
P0039_G02_R04: Indices 41-47, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1029.491, Ratio: 0.001
Text: number of digits generated from a
P0039_G02_R05: Indices 48-54, Avg: 1.000, Range: 1.000-1.000, Infinigram: 24, Standalone: 19.828, Ratio: 0.050
Text: distribution is given by:
P0039_G02_R06: Indices 49-55, Avg: 1.000, Range: 1.000-1.000, Infinigram: 756, Standalone: 120.423, Ratio: 0.008
Text: is given by:
P0039_G02_R07: Indices 50-56, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9, Standalone: 14.221, Ratio: 0.070
Text: given by: where
P0039_G02_R08: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 15.529, Ratio: 0.064
Text: probability distribution of the number of
P0039_G02_R09: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 353.767, Ratio: 0.003
Text: distribution of the number of digits
P0039_G02_R10: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 727.476, Ratio: 0.001
Text: of the number of digits generated
P0039_G02_R11: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 673.582, Ratio: 0.001
Text: the number of digits generated from
P0039_G02_R12: Indices 73-79, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1029.491, Ratio: 0.001
Text: number of digits generated from a
P0039_G02_R13: Indices 83-89, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2267.438, Ratio: 0.000
Text: and standard deviation is
P0039_G02_R14: Indices 84-90, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 7147.360, Ratio: 0.000
Text: and standard deviation is given
P0039_G02_R15: Indices 85-91, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 950.040, Ratio: 0.001
Text: standard deviation is given by
P0039_G02_R16: Indices 86-92, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1041.302, Ratio: 0.001
Text: deviation is given by:
P0039_G02_R17: Indices 87-93, Avg: 1.000, Range: 1.000-1.000, Infinigram: 756, Standalone: 281.594, Ratio: 0.004
Text: is given by:
P0039_G02_R18: Indices 88-94, Avg: 1.000, Range: 1.000-1.000, Infinigram: 756, Standalone: 3703.445, Ratio: 0.000
Text: is given by:
Perplexity Range
1.00 29.55

Generation Analysis: P0039_G03

Prompt

Numbers selected from a non-uniform probability distribution can be generated using a uniform distribution PRNG and a function that relates the two distributions.

P0039_G03

Tokens: 100, Avg Perplexity: 3.275
In this section, we show that a simple, non-uniform distribution can be used to generate a set of numbers that is both statistically and computationally indistinguishable from a set of numbers generated by a uniform distribution. We also show that a uniform distribution can be used to generate a set of numbers that is statistically indistinguishable from a set of numbers generated by a non-uniform distribution. In the following sections, we first describe the uniform and non-uniform distributions and then describe the statistical and computational
Low Perplexity Regions (20 found):
P0039_G03_R01: Indices 53-59, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 476.707, Ratio: 0.002
Text: to generate a set of numbers
P0039_G03_R02: Indices 54-60, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 259.816, Ratio: 0.004
Text: generate a set of numbers that
P0039_G03_R03: Indices 55-61, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 193.358, Ratio: 0.005
Text: a set of numbers that is
P0039_G03_R04: Indices 56-62, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 865.519, Ratio: 0.001
Text: set of numbers that is statistically
P0039_G03_R05: Indices 57-63, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 2330.305, Ratio: 0.000
Text: of numbers that is statistically indistinguishable
P0039_G03_R06: Indices 58-64, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 555.209, Ratio: 0.002
Text: numbers that is statistically indistinguishable from
P0039_G03_R07: Indices 59-65, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1106.231, Ratio: 0.001
Text: that is statistically indistinguishable from a
P0039_G03_R08: Indices 60-66, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1905.471, Ratio: 0.001
Text: is statistically indistinguishable from a set
P0039_G03_R09: Indices 61-67, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 901.830, Ratio: 0.001
Text: statistically indistinguishable from a set of
P0039_G03_R10: Indices 62-68, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 225.859, Ratio: 0.004
Text: indistinguishable from a set of numbers
P0039_G03_R11: Indices 63-69, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 289.093, Ratio: 0.003
Text: from a set of numbers generated
P0039_G03_R12: Indices 64-70, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 316.383, Ratio: 0.003
Text: a set of numbers generated by
P0039_G03_R13: Indices 65-71, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 196.069, Ratio: 0.005
Text: set of numbers generated by a
P0039_G03_R14: Indices 66-72, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 1746.988, Ratio: 0.001
Text: of numbers generated by a non
P0039_G03_R15: Indices 67-73, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 366.341, Ratio: 0.003
Text: numbers generated by a non-
P0039_G03_R16: Indices 68-74, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 38.315, Ratio: 0.026
Text: generated by a non-uniform
P0039_G03_R17: Indices 69-75, Avg: 1.000, Range: 1.000-1.000, Infinigram: 3, Standalone: 63.716, Ratio: 0.016
Text: by a non-uniform distribution
P0039_G03_R18: Indices 70-76, Avg: 1.000, Range: 1.000-1.000, Infinigram: 0, Standalone: 103.042, Ratio: 0.010
Text: a non-uniform distribution.
P0039_G03_R19: Indices 71-77, Avg: 1.000, Range: 1.000-1.000, Infinigram: 1, Standalone: 34.616, Ratio: 0.029
Text: non-uniform distribution.
P0039_G03_R20: Indices 72-78, Avg: 1.000, Range: 1.000-1.000, Infinigram: 812, Standalone: 1375.062, Ratio: 0.001
Text: -uniform distribution.
Perplexity Range
1.00 20.76

Generation Analysis: P0039_G04

Prompt

Numbers selected from a non-uniform probability distribution can be generated using a uniform distribution PRNG and a function that relates the two distributions.

P0039_G04

Tokens: 100, Avg Perplexity: 3.130
### 3.1.3. Uniform Distribution {#sec3dot1dot3-sensors-18-03681} The uniform distribution is a probability distribution in which the probability of any event is equal. It is a distribution with equal probabilities for each value. It is a discrete distribution that can be used to generate a set of values with equal probabilities. The uniform distribution is defined as follows:$$P\left( x \right) = \begin{cases} {
Low Perplexity Regions (4 found):
P0039_G04_R01: Indices 12-18, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9849, Standalone: 6.418, Ratio: 0.156
Text: sec3dot1dot3
P0039_G04_R02: Indices 13-19, Avg: 1.000, Range: 1.000-1.000, Infinigram: 9803, Standalone: 111.204, Ratio: 0.009
Text: 3dot1dot3-
P0039_G04_R03: Indices 14-20, Avg: 1.000, Range: 1.000-1.000, Infinigram: 4452, Standalone: 7.672, Ratio: 0.130
Text: dot1dot3-sensors
P0039_G04_R04: Indices 15-21, Avg: 1.000, Range: 1.000-1.000, Infinigram: 5386, Standalone: 471.352, Ratio: 0.002
Text: 1dot3-sensors-
Perplexity Range
1.00 29.95